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  • 7/31/2019 COMPLETE DATA ANALYSIS Plus Research Methodology Draft.

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    ANNEXURE 3

    The influence of price of petrol on foreign exchange earnings from hospitality industry is given

    by the regression equation y= 11497.65 + 691.7753x. The hypothesis tested with the regression

    equation is as follows.

    H0: b = 0 (no influence of petrol prices on foreign exchange earnings from hospitality industry)

    Ha: b 0(influence of petrol prices on foreign exchange earnings from hospitality industry)

    The R2 value is 0.275919. This means that 27.59% of the variation in the foreign exchange

    earnings in hospitality industry is being explained by the changes in the price of petrol. As this is

    very small therefore the regression outcomes cannot be relied upon. Furthermore, the adjusted

    R2 (0.185) is very small and significantly different and less than the R2. This also means that the

    sample size taken into consideration is inadequate to draw any conclusion about the true relationbetween the chosen variables. The p value is 0.118956; this value is more than 0.05. This value

    of p is the level of significance at which this hypothesis can be rejected. Here the null hypothesis

    is accepted and that means that price of petrol has no significant influence on the foreign

    exchange earnings of the hospitality industry (p value=0.118956).

    ANNEXURE 5

    The influence of price of diesel on foreign exchange earnings from hospitality industry is given

    by the regression equation y= -7338.74+ 1556.257x. The hypothesis tested with the regression

    equation is as follows.

    H0: b = 0 (no influence of diesel prices on foreign exchange earnings from hospitality industry)

    Ha: b 0(influence ofdiesel prices on foreign exchange earnings from hospitality industry)

    The R2 value is 0.402614. This means that 40.26% of the variation in the foreign exchange

    earnings in hospitality industry is being explained by the changes in the price of diesel. As this isvery small therefore the regression outcomes cannot be relied upon. Furthermore, the adjusted

    R2 (0.32794) is small and significantly different and less than the R2. This also means that the

    sample size taken into consideration is inadequate to draw any conclusion about the true relation

    between the chosen variables. The p value is 0.402614; this value is more than 0.05. This value of

    p is the level of significance at which this hypothesis can be rejected. Here the null hypothesis is

    accepted and that means that that price of diesel has no significant influence on the foreign

    exchange earnings of the hospitality industry (p-value = 0.402614).

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    ANNEXURE 7

    The influence of price of crude oil on foreign exchange earnings from hospitality industry is

    given by the regression equation y= 23249.23+ 292.3596x. The hypothesis tested with the

    regression equation is as follows.

    H0: b = 0 (no influence of crude oil prices on foreign exchange earnings from hospitalityindustry)

    Ha: b 0(influence ofcrude oil prices on foreign exchange earnings from hospitality industry)

    The R2 value is 0.328206. This means that 32.82% of the variation in the foreign exchange

    earnings in hospitality industry is being explained by the changes in the price of crude oil. As

    this is very small therefore the regression outcomes cannot be relied upon. Furthermore, the

    adjusted R2 (0.244231) is small and significantly different and less than the R2. This also meansthat the sample size taken into consideration is inadequate to draw any conclusion about the true

    relation between the chosen variables. The p value is 0.083439; this value is more than 0.05. This

    value of p is the level of significance at which this hypothesis can be rejected. Here the null

    hypothesis is accepted and that means that price of crude oil has no significant influence on

    the foreign exchange earnings of the hospitality industry (p-value=0.083439).

    ANNEXURE 9

    The influence of price of domestic LPG on foreign exchange earnings from hospitality industry

    is given by the regression equation y= -12867.8+ 186.2685x. The hypothesis tested with the

    regression equation is as follows.

    H0: b = 0 (no influence of domestic LPG prices on foreign exchange earnings from hospitality

    industry)

    Ha: b 0(influence of domestic LPG prices on foreign exchange earnings from hospitality

    industry)

    The R2 value is 0.333577. This means that 33.35% of the variation in the foreign exchange

    earnings in hospitality industry is being explained by the changes in the price of domestic LPG.

    As this is very small therefore the regression outcomes cannot be relied upon. Furthermore, the

    adjusted R2 (0.250274) is small and significantly different and less than the R2. This also means

    that the sample size taken into consideration is inadequate to draw any conclusion about the true

    relation between the chosen variables. The p value is 0.080379; this value is more than 0.05. This

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    value of p is the level of significance at which this hypothesis can be rejected. Here the null

    hypothesis is accepted and that means that price of domestic LPG has no significant influence

    on the foreign exchange earnings of the hospitality industry (p value=0.080379).

    ANNEXURE 11

    The influence of exchange rate(USD/RS) on foreign exchange earnings from hospitality industry

    is given by the regression equation y= 92854.80044-1050.339779x. The hypothesis tested with the

    regression equation is as follows.

    H0: b = 0 (no influence of exchange rate (usd/rs) on foreign exchange earnings from hospitality

    industry)

    Ha: b 0(influence of exchange rate (usd/rs on foreign exchange earnings from hospitality

    industry)

    The R2 value is 0.059835479. This means that 5.98% of the variation in the foreign exchange

    earnings in hospitality industry is being explained by the changes in the exchange rate of

    USD/RS. As this is very small therefore the regression outcomes cannot be relied upon.

    Furthermore, the adjusted R2 (-0.057685086) is very small and significantly different and less

    than the R2. This also means that the sample size taken into consideration is inadequate to draw

    any conclusion about the true relation between the chosen variables. The p value is 0.495794;

    this value is more than 0.05. This value of p is the level of significance at which this hypothesis

    can be rejected. Here the null hypothesis is accepted and that means that exchange rate usd/rs

    has no significant influence on the foreign exchange earnings of the hospitality industry (p-

    value=0.495794).

    ANNEXURE 13

    The influence of population of India on foreign exchange earnings from hospitality industry is

    given by the regression equation y= -196700 + 212.602x. The hypothesis tested with the

    regression equation is as follows.

    H0: b = 0 (no influence of population of India on foreign exchange earnings from hospitality

    industry)

    Ha: b 0(influence of population of India on foreign exchange earnings from hospitality

    industry)

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    The R2 value is 0.454218. This means that 45.42% of the variation in the foreign exchange

    earnings in hospitality industry is being explained by the changes in the population of India. As

    this is very small therefore the regression outcomes cannot be relied upon. Furthermore, the

    adjusted R2 (0.385995) is very small and significantly different and less than the R2. This also

    means that the sample size taken into consideration is inadequate to draw any conclusion about

    the true relation between the chosen variables. The p value is 0.385995; this value is more than

    0.05. This value of p is the level of significance at which this hypothesis can be rejected. Here

    the null hypothesis is accepted and that means that population of India has no significant

    influence on the foreign exchange earnings of the hospitality industry (p-value=0.385995).

    ANNEXURE 15

    The influence of exchange rate (SDR/RS) on foreign exchange earnings from hospitality industry

    is given by the regression equation y= 8157.324 + 527.704x. The hypothesis tested with the

    regression equation is as follows.

    H0: b = 0 (no influence of exchange rate of special drawing rights on foreign exchange earnings

    from hospitality industry)

    Ha: b 0(influence of exchange rate of special drawing rights on foreign exchange earnings

    from hospitality industry)

    The R2 value is 0.029198. This means that 2.91% of the variation in the foreign exchange

    earnings in hospitality industry is being explained by the changes in the rate of special drawing

    rights. As this is very small therefore the regression outcomes cannot be relied upon.

    Furthermore, the adjusted R2 (-0.09215) is very small and significantly different and less than the

    R2. This also means that the sample size taken into consideration is inadequate to draw any

    conclusion about the true relation between the chosen variables. The p value is 0.636937; this

    value is more than 0.05. This value of p is the level of significance at which this hypothesis canbe rejected. Here the null hypothesis is accepted and that means that exchange rate of special

    drawing rights has no significant influence on the foreign exchange earnings of the

    hospitality industry (P-VALUE=0.636937).

    ANNEXURE 17

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    The influence of exchange rate (POUND STERLING/RS) on foreign exchange earnings from

    hospitality industry is given by the regression equation y= 150245.6 -1343.61x. The hypothesis

    tested with the regression equation is as follows.

    H0: b = 0 (no influence of exchange rate of POUND STERLING/RUPEE on foreign exchange

    earnings from hospitality industry)

    Ha: b 0(influence of exchange rate of POUND STERLING on foreign exchange earnings from

    hospitality industry)

    The R2 value is 0.274282. This means that 27.42% of the variation in the foreign exchange

    earnings in hospitality industry is being explained by the changes in the rate pound sterling. As

    this is very small therefore the regression outcomes cannot be relied upon. Furthermore, the

    adjusted R2 (0.183567) is very small and significantly different and less than the R2. This also

    means that the sample size taken into consideration is inadequate to draw any conclusion about

    the true relation between the chosen variables. The p value is 0.120256; this value is more than

    0.05. This value of p is the level of significance at which this hypothesis can be rejected. Here

    the null hypothesis is accepted and that means that exchange rate of pound sterling has no

    significant influence on the foreign exchange earnings of the hospitality industry (p

    value=0.120256).

    ANNEXURE 19

    The influence ofGDP GROWTH RATE on foreign exchange earnings from hospitality industry is

    given by the regression equation y= 28814.84 + 2016.91x. The hypothesis tested with the

    regression equation is as follows.

    H0: b = 0 (no influence of GDP growth rate of India on foreign exchange earnings from

    hospitality industry)

    Ha: b 0(influence ofGDP growth rate of India on foreign exchange earnings from hospitality

    industry)

    The R2 value is 0.096838. This means that 9.68% of the variation in the foreign exchange

    earnings in hospitality industry is being explained by the changes in the GDP growth rate of

    India. As this is very small therefore the regression outcomes cannot be relied upon.

    Furthermore, the adjusted R2 (-0.01606) is very small and significantly different and less than the

    R2. This also means that the sample size taken into consideration is inadequate to draw any

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    conclusion about the true relation between the chosen variables. The p value is 0.381454; this

    value is more than 0.05. This value of p is the level of significance at which this hypothesis can

    be rejected. Here the null hypothesis is accepted and that means that GDP growth rate of India

    has no significant influence on the foreign exchange earnings of the hospitality industry (p

    value=0.381454).

    ANNEXURE 21

    The influence ofTOURIST ARRIVAL TO INDIA on foreign exchange earnings from hospitality

    industry is given by the regression equation y= -19355.9+ 13677.36x. The hypothesis tested with

    the regression equation is as follows.

    H0: b = 0 (no influence of tourist arrival to India on foreign exchange earnings from hospitality

    industry)

    Ha: b 0(influence of tourist arrival to India on foreign exchange earnings from hospitality

    industry)

    The R2 value is 0.938666. This means that 93.86% of the variation in the foreign exchange

    earnings in hospitality industry is being explained by the changes in the tourist arrival to India.

    Furthermore, the adjusted R2 (0.928444) is not small and significantly not different than the R2.

    This also means that the sample size taken into consideration is adequate to draw any conclusion

    about the true relation between the chosen variables. The p value is 0.0000738; this value is

    much less than 0.05. This value of p is the level of significance at which this hypothesis can be

    rejected. Here the null hypothesis is rejected and that means that tourist arrival to India has

    quite a significant influence on the foreign exchange earnings of the hospitality industry (p

    value=0.0000738).

    ANNEXURE 23

    The influence ofCAPITAL OUTLAY FOR PROMOTION OF ECO TOURISM IN INDIA on foreign

    exchange earnings from hospitality industry is given by the regression equation y= 30450.49+

    284.3081x. The hypothesis tested with the regression equation is as follows.

    H0: b = 0 (no influence of CAPITAL OUTLAY FOR PROMOTION OF ECO TOURISM IN

    INDIA on foreign exchange earnings from hospitality industry)

    Ha: b 0(influence of CAPITAL OUTLAY FOR PROMOTION OF ECO TOURISM IN

    INDIA on foreign exchange earnings from hospitality industry)

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    The R2 value is 0.142948. This means that 14.29% of the variation in the foreign exchange

    earnings in hospitality industry is being explained by the changes in the tourist arrival to India.

    As this is very small therefore the regression outcomes cannot be relied upon. Furthermore, the

    adjusted R2 (0.035816) is very small and significantly different and less than the R2. This also

    means that the sample size taken into consideration is inadequate to draw any conclusion about

    the true relation between the chosen variables. The p value is 0.281372; this value is more than

    0.05. This value of p is the level of significance at which this hypothesis can be rejected. Here

    the null hypothesis is accepted and that means that CAPITAL OUTLAY FOR PROMOTION OF

    ECO TOURISM IN INDIAhas no significant influence on the foreign exchange earnings of

    the hospitality industry (p value=0.281372).

    ANNEXURE 25

    The influence of expenditure for promotion on eco tourism on foreign exchange earnings from

    hospitality industry is given by the regression equation y= 17628.47+787.8395x. The hypothesis

    tested with the regression equation is as follows.

    H0: b = 0 (no influence of expenditure for promotion on eco tourism on foreign exchange

    earnings from hospitality industry)

    Ha: b 0(influence ofexpenditure for promotion on eco tourism on foreign exchange earnings

    from hospitality industry)

    The R2 value is 0.9338. This means that 93.38% of the variation in the foreign exchange earnings

    in hospitality industry is being explained by the changes in the expenditure for promotion on eco

    tourism. The adjusted R2 (0.925525) is not small and is not significantly different from the R2.

    This also means that the sample size taken into consideration is adequate to draw conclusions

    about the true relation between the chosen variables. The p value is 5.4E-06; this value is less

    than 0.05. This value of p is the level of significance at which this hypothesis can be rejected.

    Here the null hypothesis is rejected and that means that expenditure for promotion on eco

    tourism has a very significant influence on the foreign exchange earnings of the hospitality

    industry. (p value= 5.4E-06)

    ANNEXURE 27

    The influence of % SHARE OF INDIA IN WORLD TOURIST ARRIVAL on foreign exchange

    earnings from hospitality industry is given by the regression equation y= 40712.97 + 1771.802x.

    The hypothesis tested with the regression equation is as follows.

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    H0: b = 0 (no influence of SHARE OF INDIA IN WORLD TOURIST ARRIVAL on foreign

    exchange earnings from hospitality industry)

    Ha: b 0(influence of SHARE OF INDIA IN WORLD TOURIST ARRIVAL on foreign

    exchange earnings from hospitality industry)

    The R2 value is 0.116309. This means that 11.63% of the variation in the foreign exchange

    earnings in hospitality industry is being explained by the changes in the tourist arrival to India.

    As this is very small therefore the regression outcomes cannot be relied upon. Furthermore, the

    adjusted R2 (0.005847) is very small and significantly different and less than the R2. This also

    means that the sample size taken into consideration is inadequate to draw any conclusion about

    the true relation between the chosen variables. The p value is 0.334856; this value is more than

    0.05. This value of p is the level of significance at which this hypothesis can be rejected. Here

    the null hypothesis is accepted and that means that SHARE OF INDIA IN WORLD TOURIST

    ARRIVALhas no significant influence on the foreign exchange earnings of the hospitality

    industry. (p value = 0.334856)

    ANNEXURE 29

    The influence ofWORLD TOURIST ARRIVALS on foreign exchange earnings from hospitality

    industry is given by the regression equation y= -95034.5+ 162.8583x. The hypothesis tested with

    the regression equation is as follows.

    H0: b = 0 (no influence of WORLD TOURIST ARRIVALS on foreign exchange earnings from

    hospitality industry)

    Ha: b 0(influence of WORLD TOURIST ARRIVALS on foreign exchange earnings from

    hospitality industry)

    The R2 value is 0.889431. This means that 88.94% of the variation in the foreign exchange

    earnings in hospitality industry is being explained by the changes in the tourist arrival to India.

    therefore the regression outcomes cannot be relied upon. Furthermore, the adjusted R2 (0.871003)

    is not significantly different than the R2. This also means that the sample size taken into

    consideration is adequate to draw any conclusion about the true relation between the chosen

    variables. The p value is 0.000441; this value is less than 0.05. This value of p is the level of

    significance at which this hypothesis can be rejected. Here the null hypothesis is rejected and that

    means thatWORLD TOURIST ARRIVALS has a significant influence on the foreign

    exchange earnings of the hospitality industry. (p value= 0.000441)

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    ANNEXURE 31

    The influence ofdomestic tourist visits on foreign exchange earnings from hospitality industry is

    given by the regression equation y= -6760.424086+ 9.67752E-05x. The hypothesis tested with the

    regression equation is as follows.

    H0: b = 0 (no influence of domestic tourist visits on foreign exchange earnings from hospitality

    industry)

    Ha: b 0(influence of domestic tourist visits on foreign exchange earnings from hospitality

    industry)

    The R2 value is 0.980558775. This means that 98.05% of the variation in the foreign exchange

    earnings in hospitality industry is being explained by the changes in the tourist arrival to India..

    Furthermore, the adjusted R2 (0.977318571) is not significantly different than the R2. This also

    means that the sample size taken into consideration is adequate to draw any conclusion about the

    true relation between the chosen variables. The p value is 2.3132E-06; this value is less than 0.05.

    This value of p is the level of significance at which this hypothesis can be rejected. Here the null

    hypothesis is rejected and that means that domestic tourist visits have a significant influence on

    the foreign exchange earnings of the hospitality industry (p-value= 2.3132E-06).

    ANNEXURE 33

    The influence ofcement prices on foreign exchange earnings from hospitality industry is given by

    the regression equation y= 211.5338 + 216.0725x. The hypothesis tested with the regression

    equation is as follows.

    H0: b = 0 (no influence of cement prices on foreign exchange earnings from hospitality industry)

    Ha: b 0(influence ofcement prices on foreign exchange earnings from hospitality industry)

    The R2 value is 0.414436. This means that 41.44% of the variation in the foreign exchange

    earnings in hospitality industry is being explained by the changes in the prices of cement.

    Therefore, the regression outcomes cannot be relied upon. Furthermore, the adjusted R2

    (0.34124) is different than the R2. This also means that the sample size taken into consideration is

    adequate to draw any conclusion about the true relation between the chosen variables. The p

    value is 0.04458; this value is less than 0.05. This value of p is the level of significance at which

    this hypothesis can be rejected. Here the null hypothesis is rejected and that means thatprices of

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    cement have a significant influence on the foreign exchange earnings of the hospitality

    industry(p-value= 0.04458).

    ANNEXURE 35

    The influence of assistance sanctioned by TFCI on foreign exchange earnings from hospitality

    industry is given by the regression equation y= 30874.31+ 0.499129. The hypothesis tested with

    the regression equation is as follows.

    H0: b = 0 (no influence of assistance sanctioned by TFCI on foreign exchange earnings from

    hospitality industry)

    Ha: b 0(influence of assistance sanctioned by TFCI on foreign exchange earnings from

    hospitality industry)

    The R2 value is 0.700804. This means that 70.08% of the variation in the foreign exchange

    earnings in hospitality industry is being explained by the changes in the assistance sanctioned by

    TFCI. Therefore, the regression outcomes cannot be relied upon. Furthermore, the adjusted R2

    (0.650938) is different than the R2. This also means that the sample size taken into consideration

    is inadequate to draw any conclusion about the true relation between the chosen variables. The p

    value is 0.009523; this value is less than 0.05. This value of p is the level of significance at which

    this hypothesis can be rejected. Here the null hypothesis is rejected and that means that assistance

    sanctioned by TFCI has a significant influence on the foreign exchange earnings of the

    hospitality industry (p-value= 0.009523).

    ANNEXURE 37

    The influence of assistance disbursed by TFCI on foreign exchange earnings from hospitality

    industry is given by the regression equation y= 30120.77+ 1.00949. The hypothesis tested with the

    regression equation is as follows.

    H0: b = 0 (no influence of assistance disbursed by TFCI on foreign exchange earnings from

    hospitality industry)

    Ha: b 0(influence of assistance disbursed by TFCI on foreign exchange earnings from

    hospitality industry)

    The R2 value is 0.668586. This means that 66.85% of the variation in the foreign exchange

    earnings in hospitality industry is being explained by the changes in the assistance sanctioned by

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    TFCI. Therefore, the regression outcomes cannot be relied upon. Furthermore, the adjusted R2

    (0.61335) is not very different than the R2. This also means that the sample size taken into

    consideration is adequate to draw conclusion about the true relation between the chosen

    variables. The p value is 0.013157; this value is less than 0.05. This value of p is the level of

    significance at which this hypothesis can be rejected. Here the null hypothesis is rejected and that

    means that assistance disbursed by TFCI has a significant influence on the foreign exchange

    earnings of the hospitality industry(p-value= 0.013157).

    ANNEXURE 39

    The influence of Number OF PROJECTS SANCTIONED BY MTI on foreign exchange earnings

    from hospitality industry is given by the regression equation y= 20731.93 + 161.0817x. The

    hypothesis tested with the regression equation is as follows.

    H0: b = 0 (no influence of Number OF PROJECTS SANCTIONED BY MTI on foreign

    exchange earnings from hospitality industry)

    Ha: b 0(influence ofNumber OF PROJECTS SANCTIONED BY MTI on foreign exchange

    earnings from hospitality industry)

    The R2 value is 0.409282. This means that 40.92% of the variation in the foreign exchange

    earnings in hospitality industry is being explained by the changes in the Number OF PROJECTS

    SANCTIONED BY MTI. As this is very small therefore the regression outcomes cannot be relied

    upon. Furthermore, the adjusted R2 (0.212376) is very small and significantly different and less

    than the R2. This also means that the sample size taken into consideration is inadequate to draw

    any conclusion about the true relation between the chosen variables. The p value is 0.245048; this

    value is more than 0.05. This value of p is the level of significance at which this hypothesis can

    be rejected. Here the null hypothesis is accepted and that means that Number OF PROJECTS

    SANCTIONED BY MTI has no significant influence on the foreign exchange earnings of the

    hospitality industry (p-value= 0.245048).

    ANNEXURE 41

    The influence ofamount SANCTIONED BY MTI on foreign exchange earnings from hospitality

    industry is given by the regression equation y= 19903.39+ 49.85517x. The hypothesis tested with

    the regression equation is as follows.

    H0: b = 0 (no influence of amount SANCTIONED BY MTI on foreign exchange earnings from

    hospitality industry)

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    Ha: b 0(influence of amount SANCTIONED BY MTI on foreign exchange earnings from

    hospitality industry)

    The R2 value is 0.289168. This means that 28.91% of the variation in the foreign exchange

    earnings in hospitality industry is being explained by the changes in the Number OF PROJECTS

    SANCTIONED BY MTI. As this is very small therefore the regression outcomes cannot be relied

    upon. Furthermore, the adjusted R2 (0.052223) is very small and significantly different and less

    than the R2. This also means that the sample size taken into consideration is inadequate to draw

    any conclusion about the true relation between the chosen variables. The p value is 0.349926; this

    value is more than 0.05. This value of p is the level of significance at which this hypothesis can

    be rejected. Here the null hypothesis is accepted and that means that amount SANCTIONED BY

    MTI has no significant influence on the foreign exchange earnings of the hospitality

    industry(p-value= 0.349926).

    ANNEXURE 43

    The influence of price of petrol on annual growth rate of GDP at factor cost of hospitality

    industry is given by the regression equation y=15.40605 - 0.10324x. The hypothesis tested with

    the regression equation is as follows.

    H0: b = 0 (no influence of petrol prices on annual growth rate of GDP at factor cost of hospitality

    industry)

    Ha: b 0(influence of petrol prices on annual growth rate of GDP at factor cost of hospitality

    industry)

    The R2 value is 0.044185. This means that 4.41% of the variation in the annual growth rate of

    GDP at factor cost of the hospitality industry is being explained by the changes in the price of

    petrol. As this is very small therefore the regression outcomes cannot be relied upon.

    Furthermore, the adjusted R2 (-0.07529) is very small and significantly different and less than

    the R2. This also means that the sample size taken into consideration is inadequate to draw any

    conclusion about the true relation between the chosen variables. The p value is 0.559967; this

    value is more than 0.05. This value of p is the level of significance at which this hypothesis can

    be rejected. Here the null hypothesis is accepted and that means that price of petrol has no

    significant influence on the annual growth rate of GDP at factor cost of hospitality industry

    (p-value= 0.559967).

    ANNEXURE 44

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    The influence of price of diesel on annual growth rate of GDP at factor cost of hospitality

    industry is given by the regression equation y=18.96734 - 0.25477x. The hypothesis tested with

    the regression equation is as follows.

    H0: b = 0 (no influence of diesel prices on annual growth rate of GDP at factor cost of hospitality

    industry)

    Ha: b 0(influence of diesel prices on annual growth rate of GDP at factor cost of hospitality

    industry)

    The R2 value is 0.077583. This means that 7.75% of the variation in the annual growth rate of

    GDP at factor cost of the hospitality industry is being explained by the changes in the price of

    diesel. As this is very small therefore the regression outcomes cannot be relied upon.

    Furthermore, the adjusted R2 (-0.03772) is very small and significantly different and less than

    the R2. This also means that the sample size taken into consideration is inadequate to draw any

    conclusion about the true relation between the chosen variables. The p value is 0.435811; this

    value is more than 0.05. This value of p is the level of significance at which this hypothesis can

    be rejected. Here the null hypothesis is accepted and that means that price of diesel has no

    significant influence on the annual growth rate of GDP at factor cost of hospitality

    industry. (p-value= 0.435811)

    ANNEXURE 45

    The influence of price of crude oil on annual growth rate of GDP at factor cost of hospitality

    industry is given by the regression equation y=12.08683 -0.0221x. The hypothesis tested with

    the regression equation is as follows.

    H0: b = 0 (no influence of crude oil prices on annual growth rate of GDP at factor cost of

    hospitality industry)

    Ha: b 0(influence of crude oil prices on annual growth rate of GDP at factor cost of hospitality

    industry)

    The R2 value is 0.013484. This means that 1.34% of the variation in the annual growth rate of

    GDP at factor cost of the hospitality industry is being explained by the changes in the price of

    crude oil. As this is very small therefore the regression outcomes cannot be relied upon.

    Furthermore, the adjusted R2 (-0.10983) is very small and significantly different and less than

    the R2. This also means that the sample size taken into consideration is inadequate to draw any

    conclusion about the true relation between the chosen variables. The p value is 0.749381; this

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    value is more than 0.05. This value of p is the level of significance at which this hypothesis can

    be rejected. Here the null hypothesis is accepted and that means that price of crude oil has no

    significant influence on the annual growth rate of GDP at factor cost of hospitality industry

    (p-value= 0.749381).

    ANNEXURE 46

    The influence of price of domestic LPG on annual growth rate of GDP at factor cost of

    hospitality industry is given by the regression equation y=18.79772 - 0.027x. The hypothesis

    tested with the regression equation is as follows.

    H0: b = 0 (no influence of domestic LPG prices on annual growth rate of GDP at factor cost of

    hospitality industry)

    Ha: b 0(influence of domestic LPG prices on annual growth rate of GDP at factor cost of

    hospitality industry)

    The R2 value is 0.050411. This means that 5.04% of the variation in the annual growth rate of

    GDP at factor cost of the hospitality industry is being explained by the changes in the price of

    domestic LPG. As this is very small therefore the regression outcomes cannot be relied upon.

    Furthermore, the adjusted R2 (-0.06829) is very small and significantly different and less than the

    R2. This also means that the sample size taken into consideration is inadequate to draw any

    conclusion about the true relation between the chosen variables. The p value is 0.532874; this

    value is more than 0.05. This value of p is the level of significance at which this hypothesis can

    be rejected. Here the null hypothesis is accepted and that means that price of domestic LPG has

    no significant influence on the annual growth rate of GDP at factor cost of hospitality

    industry (p-value= 0.532874).

    ANNEXURE 47

    The influence of EXCHANGE RATE USD/RS on annual growth rate of GDP at factor cost of

    hospitality industry is given by the regression equation y=41.72358-0.67875x. The hypothesis

    tested with the regression equation is as follows.

    H0: b = 0 (no influence of EXCHANGE RATE USD/RS on annual growth rate of GDP at factor

    cost of hospitality industry)

    Ha: b 0(influence ofEXCHANGE RATE USD/RS on annual growth rate of GDP at factor cost

    of hospitality industry)

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    The R2 value is 0.179667. This means that 17.96% of the variation in the annual growth rate of

    GDP at factor cost of the hospitality industry is being explained by the changes in the

    EXCHANGE RATE USD/RS. As this is very small therefore the regression outcomes cannot be

    relied upon. Furthermore, the adjusted R2 (0.077126) is very small and significantly different and

    less than the R2. This also means that the sample size taken into consideration is inadequate to

    draw any conclusion about the true relation between the chosen variables. The p value is

    0.222181; this value is more than 0.05. This value of p is the level of significance at which this

    hypothesis can be rejected. Here the null hypothesis is accepted and that means that EXCHANGE

    RATE USD/RS has no significant influence on the annual growth rate of GDP at factor cost

    of hospitality industry (p-value= 0.222181).

    ANNEXURE 48

    The influence ofpopulation of India on annual growth rate of GDP at factor cost of hospitality

    industry is given by the regression equation y=72.37894-0.05456x. The hypothesis tested with the

    regression equation is as follows.

    H0: b = 0 (no influence of population of India on annual growth rate of GDP at factor cost of

    hospitality industry)

    Ha: b 0(influence of population of India on annual growth rate of GDP at factor cost of

    hospitality industry)

    The R2 value is 0.215083. This means that 21.50% of the variation in the annual growth rate of

    GDP at factor cost of the hospitality industry is being explained by the changes in the population

    of India. As this is very small therefore the regression outcomes cannot be relied upon.

    Furthermore, the adjusted R2 (0.116968) is very small and significantly different and less than the

    R2. This also means that the sample size taken into consideration is inadequate to draw any

    conclusion about the true relation between the chosen variables. The p value is 0.176987; this

    value is more than 0.05. This value of p is the level of significance at which this hypothesis can

    be rejected. Here the null hypothesis is accepted and that means that population of India has no

    significant influence on the annual growth rate of GDP at factor cost of hospitality industry

    (p-value= 0.176987).

    ANNEXURE 49

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    The influence ofexchange rate sdr/rs on annual growth rate of GDP at factor cost of hospitality

    industry is given by the regression equation y=53.47431-0.62418x. The hypothesis tested with the

    regression equation is as follows.

    H0: b = 0 (no influence of exchange rate sdr/rs on annual growth rate of GDP at factor cost of

    hospitality industry)

    Ha: b 0(influence of exchange rate sdr/rs on annual growth rate of GDP at factor cost of

    hospitality industry)

    The R2 value is 0.293724. This means that 29.37% of the variation in the annual growth rate of

    GDP at factor cost of the hospitality industry is being explained by the changes in the exchange

    rate sdr/rs. As this is very small therefore the regression outcomes cannot be relied upon.

    Furthermore, the adjusted R2 (0.20544) is very small and significantly different and less than the

    R2. This also means that the sample size taken into consideration is inadequate to draw any

    conclusion about the true relation between the chosen variables. The p value is 0.105601; this

    value is more than 0.05. This value of p is the level of significance at which this hypothesis can

    be rejected. Here the null hypothesis is accepted and that means that exchange rate sdr/rs has no

    significant influence on the annual growth rate of GDP at factor cost of hospitality industry

    (p-value= 0.105601).

    ANNEXURE 50

    The influence of exchange rate pound sterling on annual growth rate of GDP at factor cost of

    hospitality industry is given by the regression equation y=-46.0437 + 0.718234x. The hypothesis

    tested with the regression equation is as follows.

    H0: b = 0 (no influence of exchange rate pound sterling on annual growth rate of GDP at factor

    cost of hospitality industry)

    Ha: b 0(influence ofexchange rate pound sterling on annual growth rate of GDP at factor cost

    of hospitality industry)

    The R2 value is 0.563557. This means that 56.35% of the variation in the annual growth rate of

    GDP at factor cost of the hospitality industry is being explained by the changes in the exchange

    rate pound sterling. As this is very small therefore the regression outcomes cannot be relied upon.

    Furthermore, the adjusted R2 (0.509002) is very small and significantly different and less than the

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    R2. This also means that the sample size taken into consideration is inadequate to draw any

    conclusion about the true relation between the chosen variables. The p value is 0.012349; this

    value is less than 0.05. This value of p is the level of significance at which this hypothesis can be

    rejected. Here the null hypothesis is rejected and that means that pound sterling has a significant

    influence on the annual growth rate of GDP at factor cost of hospitality industry (p-value=

    0.012349).

    ANNEXURE 51

    The influence ofGDP growth rate on annual growth rate of GDP at factor cost of hospitality

    industry is given by the regression equation y=7.045521+ 0.44145x. The hypothesis tested with

    the regression equation is as follows.

    H0: b = 0 (no influence of GDP growth rate on annual growth rate of GDP at factor cost of

    hospitality industry)

    Ha: b 0(influence of GDP growth rate on annual growth rate of GDP at factor cost of

    hospitality industry)

    The R2 value is 0.033357. This means that 3.33% of the variation in the annual growth rate of

    GDP at factor cost of the hospitality industry is being explained by the changes in the GDP

    growth rate. As this is very small therefore the regression outcomes cannot be relied upon.

    Furthermore, the adjusted R2 (-0.08747) is very small and significantly different and less than the

    R2. This also means that the sample size taken into consideration is inadequate to draw any

    conclusion about the true relation between the chosen variables. The p value is 0.613539; this

    value is more than 0.05. This value of p is the level of significance at which this hypothesis can

    be rejected. Here the null hypothesis is accepted and that means that GDP growth rate has no

    significant influence on the annual growth rate of GDP at factor cost of hospitality industry

    (p-value= 0.613539).

    ANNEXURE 52

    The influence ofTOURIST ARRIVAL TO INDIA on annual growth rate of GDP at factor cost of

    hospitality industry is given by the regression equation y=24.15739 - 2.99301x. The hypothesis

    tested with the regression equation is as follows.

    H0: b = 0 (no influence of TOURIST ARRIVAL TO INDIA on annual growth rate of GDP at

    factor cost of hospitality industry)

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    Ha: b 0(influence ofTOURIST ARRIVAL TO INDIA on annual growth rate of GDP at factor

    cost of hospitality industry)

    The R2 value is 0.177111. This means that 17.71% of the variation in the annual growth rate of

    GDP at factor cost of the hospitality industry is being explained by the changes in TOURIST

    ARRIVAL TO INDIA. As this is very small therefore the regression outcomes cannot be relied

    upon. Furthermore, the adjusted R2 (0.039963) is very small and significantly different and less

    than the R2. This also means that the sample size taken into consideration is inadequate to draw

    any conclusion about the true relation between the chosen variables. The p value is 0.299134; this

    value is more than 0.05. This value of p is the level of significance at which this hypothesis can

    be rejected. Here the null hypothesis is accepted and that means that TOURIST ARRIVAL TO

    INDIA has no significant influence on the annual growth rate of GDP at factor cost of

    hospitality industry (p-value= 0.299134).

    ANNEXURE 53

    The influence ofCAPITAL OUTLAY FOR PROMOTION OF ECO TOURISM IN INDIA on annual

    growth rate of GDP at factor cost of hospitality industry is given by the regression equation

    y=9.692648- 0.015926x. The hypothesis tested with the regression equation is as follows.

    H0: b = 0 (no influence of CAPITAL OUTLAY FOR PROMOTION OF ECO TOURISM IN

    INDIA on annual growth rate of GDP at factor cost of hospitality industry)

    Ha: b 0(influence of CAPITAL OUTLAY FOR PROMOTION OF ECO TOURISM IN

    INDIA on annual growth rate of GDP at factor cost of hospitality industry)

    The R2 value is 0.003225. This means that 0.32% of the variation in the annual growth rate of

    GDP at factor cost of the hospitality industry is being explained by the changes in CAPITAL

    OUTLAY FOR PROMOTION OF ECO TOURISM IN INDIA. As this is very small therefore the regression

    outcomes cannot be relied upon. Furthermore, the adjusted R2 (-0.12137) is very small and

    significantly different and less than the R2. This also means that the sample size taken intoconsideration is inadequate to draw any conclusion about the true relation between the chosen

    variables. The p value is 0.876171; this value is more than 0.05. This value of p is the level of

    significance at which this hypothesis can be rejected. Here the null hypothesis is accepted and

    that means that CAPITAL OUTLAY FOR PROMOTION OF ECO TOURISM IN INDIA has no significant

    influence on the annual growth rate of GDP at factor cost of hospitality industry (p-value=

    0.876171).

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    ANNEXURE 54

    The influence ofEXPENDITURE FOR PROMOTION OF ECO TOURISM on annual growth rate of

    GDP at factor cost of hospitality industry is given by the regression equation y=16.06586-

    0.16373x. The hypothesis tested with the regression equation is as follows.

    H0: b = 0 (no influence of EXPENDITURE FOR PROMOTION OF ECO TOURISM on annual

    growth rate of GDP at factor cost of hospitality industry)

    Ha: b 0(influence of EXPENDITURE FOR PROMOTION OF ECO TOURISM on annual

    growth rate of GDP at factor cost of hospitality industry)

    The R2 value is 0.289998. This means that 28.99% of the variation in the annual growth rate of

    GDP at factor cost of the hospitality industry is being explained by the changes in

    EXPENDITURE FOR PROMOTION OF ECO TOURISM. As this is very small therefore the

    regression outcomes cannot be relied upon. Furthermore, the adjusted R2 (0.201248) is very

    small and significantly different and less than the R2. This also means that the sample size taken

    into consideration is inadequate to draw any conclusion about the true relation between the

    chosen variables. The p value is 0.10828; this value is more than 0.05. This value of p is the level

    of significance at which this hypothesis can be rejected. Here the null hypothesis is accepted and

    that means that EXPENDITURE FOR PROMOTION OF ECO TOURISM has no significant

    influence on the annual growth rate of GDP at factor cost of hospitality industry (p-value=

    0.10828).

    ANNEXURE 55

    \The influence of% SHARE OF INDIA IN WORLD TOURIST ARRIVAL on annual growth rate of

    GDP at factor cost of hospitality industry is given by the regression equation y=10.87715-

    0.1855x. The hypothesis tested with the regression equation is as follows.

    H0: b = 0 (no influence of % SHARE OF INDIA IN WORLD TOURIST ARRIVAL on annual

    growth rate of GDP at factor cost of hospitality industry)

    Ha: b 0(influence of % SHARE OF INDIA IN WORLD TOURIST ARRIVAL on annual

    growth rate of GDP at factor cost of hospitality industry)

    The R2 value is 0.009167. This means that 0.91% of the variation in the annual growth rate of

    GDP at factor cost of the hospitality industry is being explained by the changes in % SHARE OF

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    INDIA IN WORLD TOURIST ARRIVAL. As this is very small therefore the regression outcomes

    cannot be relied upon. Furthermore, the adjusted R2 (-0.11469) is very small and significantly

    different and less than the R2. This also means that the sample size taken into consideration is

    inadequate to draw any conclusion about the true relation between the chosen variables. The p

    value is 0.792473; this value is more than 0.05. This value of p is the level of significance at

    which this hypothesis can be rejected. Here the null hypothesis is accepted and that means that %

    SHARE OF INDIA IN WORLD TOURIST ARRIVAL has no significant influence on the

    annual growth rate of GDP at factor cost of hospitality industry (p-value= 0.792473).

    ANNEXURE 56

    The influence ofWORLD TOURIST ARRIVALS on annual growth rate of GDP at factor cost of

    hospitality industry is given by the regression equation y=23.64968-0.01495x. The hypothesis

    tested with the regression equation is as follows.

    H0: b = 0 (no influence of WORLD TOURIST ARRIVALS on annual growth rate of GDP at

    factor cost of hospitality industry)

    Ha: b 0(influence ofWORLD TOURIST ARRIVALS on annual growth rate of GDP at factor

    cost of hospitality industry)

    The R2 value is 0.065803. This means that 6.58% of the variation in the annual growth rate of

    GDP at factor cost of the hospitality industry is being explained by the changes in WORLD

    TOURIST ARRIVALS. As this is very small therefore the regression outcomes cannot be relied

    upon. Furthermore, the adjusted R2 (-0.05097) is very small and significantly different and less

    than the R2. This also means that the sample size taken into consideration is inadequate to draw

    any conclusion about the true relation between the chosen variables. The p value is 0.47435; this

    value is more than 0.05. This value of p is the level of significance at which this hypothesis can

    be rejected. Here the null hypothesis is accepted and that means that WORLD TOURIST

    ARRIVALS has no significant influence on the annual growth rate of GDP at factor cost of

    hospitality industry (p-value= 0.47435).

    ANNEXURE 57(ask)

    The influence ofDOMESTIC TOURIST VISITS on annual growth rate of GDP at factor cost of

    hospitality industry is given by the regression equation y=27.76235128-3.38102E-08x. The

    hypothesis tested with the regression equation is as follows.

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    no significant influence on the annual growth rate of GDP at factor cost of hospitality

    industry (p-value= 0.102307).

    ANNEXURE 59

    The influence of ASSISTANCE SANCTIONED BY TFCI (TOURISM FINANCE

    CORPORATION OF INDIA) on annual growth rate of GDP at factor cost of hospitality industry

    is given by the regression equation y=16.24532-0.00025x. The hypothesis tested with the

    regression equation is as follows.

    H0: b = 0 (no influence of ASSISTANCE SANCTIONED BY TFCI on annual growth rate of

    GDP at factor cost of hospitality industry)

    Ha: b 0(influence ofASSISTANCE SANCTIONED BY TFCI on annual growth rate of GDP

    at factor cost of hospitality industry)

    The R2 value is 0.680411. This means that 68.04% of the variation in the annual growth rate of

    GDP at factor cost of the hospitality industry is being explained by the changes in ASSISTANCE

    SANCTIONED BY TFCI. As this is very small therefore the regression outcomes cannot be relied

    upon. Furthermore, the adjusted R2 (0.627146) is small and different and less than the R2. This

    also means that the sample size taken into consideration is somewhat inadequate to draw any

    conclusion about the true relation between the chosen variables. The p value is 0.011726; this

    value is less than 0.05. This value of p is the level of significance at which this hypothesis can be

    rejected. Here the null hypothesis is rejected and that means that ASSISTANCE SANCTIONED

    BY TFCI has a significant influence on the annual growth rate of GDP at factor cost of

    hospitality industry (p-value= 0.011726).

    ANNEXURE 60

    The influence ofASSISTANCE DISBURSED BY TFCI (TOURISM FINANCE CORPORATION

    OF INDIA) on annual growth rate of GDP at factor cost of hospitality industry is given by the

    regression equation y=16.49852-0. 00049x. The hypothesis tested with the regression equation is

    as follows.

    H0: b = 0 (no influence of ASSISTANCE DISBURSED BY TFCI on annual growth rate of GDP

    at factor cost of hospitality industry)

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    Ha: b 0(influence ofASSISTANCE DISBURSED BY TFCI on annual growth rate of GDP at

    factor cost of hospitality industry)

    The R2 value is 0.62273. This means that 62.27% of the variation in the annual growth rate of

    GDP at factor cost of the hospitality industry is being explained by the changes in ASSISTANCE

    SANCTIONED BY TFCI. As this is very small therefore the regression outcomes cannot be relied

    upon. Furthermore, the adjusted R2 (0.559852) is small and different and less than the R2. This

    also means that the sample size taken into consideration is somewhat inadequate to draw any

    conclusion about the true relation between the chosen variables. The p value is 0.01989; this

    value is less than 0.05. This value of p is the level of significance at which this hypothesis can be

    rejected. Here the null hypothesis is rejected and that means that ASSISTANCE DISBURSED BY

    TFCI has a significant influence on the annual growth rate of GDP at factor cost of

    hospitality industry (p-value=0.01989).

    ANNEXURE 61

    The influence of NUMBER OF PROJECTS SANCTIONED BY MTI (MINISTRY OF TRADE

    AND INDUSTRY)on annual growth rate of GDP at factor cost of hospitality industry is given

    by the regression equation y=11.90195-0.02569x. The hypothesis tested with the regression

    equation is as follows.

    H0: b = 0 (no influence of NUMBER OF PROJECTS SANCTIONED BY MTI on annualgrowth rate of GDP at factor cost of hospitality industry)

    Ha: b 0(influence ofNUMBER OF PROJECTS SANCTIONED BY MTI on annual growth

    rate of GDP at factor cost of hospitality industry)

    The R2 value is 0.069155. This means that 6.91% of the variation in the annual growth rate of

    GDP at factor cost of the hospitality industry is being explained by the changes in NUMBER OF

    PROJECTS SANCTIONED BY MTI. As this is very small therefore the regression outcomescannot be relied upon. Furthermore, the adjusted R2 (-0.24113) is very small and significantly

    different and less than the R2. This also means that the sample size taken into consideration is

    somewhat inadequate to draw any conclusion about the true relation between the chosen

    variables. The p value is 0.669073; this value is more than 0.05. This value of p is the level of

    significance at which this hypothesis can be rejected. Here the null hypothesis is accepted and

    that means that NUMBER OF PROJECTS SANCTIONED BY MTI has no significant influence

    on the annual growth rate of GDP at factor cost of hospitality industry (p-value=0.669073).

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    ANNEXURE 62

    The influence of AMOUNT SANCTIONED BY MTI (MINISTRY OF TRADE AND

    INDUSTRY)on annual growth rate of GDP at factor cost of hospitality industry is given by the

    regression equation y=22.95406-0.02304x. The hypothesis tested with the regression equation is

    as follows.

    H0: b = 0 (no influence of AMOUNT SANCTIONED BY MTI on annual growth rate of GDP at

    factor cost of hospitality industry)

    Ha: b 0(influence of AMOUNT SANCTIONED BY MTI on annual growth rate of GDP at

    factor cost of hospitality industry)

    The R2 value is 0.410275. This means that 41.02% of the variation in the annual growth rate of

    GDP at factor cost of the hospitality industry is being explained by the changes in NUMBER OF

    PROJECTS SANCTIONED BY MTI. As this is very small therefore the regression outcomes

    cannot be relied upon. Furthermore, the adjusted R2 (0.213699) is very small and significantly

    different and less than the R2. This also means that the sample size taken into consideration is

    inadequate to draw any conclusion about the true relation between the chosen variables. The p

    value is 0.244289; this value is more than 0.05. This value of p is the level of significance at

    which this hypothesis can be rejected. Here the null hypothesis is accepted and that means that

    AMOUNT SANCTIONED BY MTI has no significant influence on the annual growth rate of

    GDP at factor cost of hospitality industry (p-value=0.244289).

    RESEARCH METHODOLOGY DRAFT

    Research Methodology is an overall framework of the project that stipulates what information is

    to be collected from which source by what procedures. If descriptive information is needed, then

    a quantitative study is likely to be needed. Quantitative Research is based on measurement of

    quantity or amount, and Qualitative Research is concerned with qualitative phenomenon, i.e.,

    phenomena relating to quality or kind. The data collected here is quantitative data relating to the

    graphs and the statistics required to analyze the data. The choice of data collection methods for

    this study includes secondary data from websites, reports, books and journals available in the

    Learning Resource Centre of our college.

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    Various secondary data have been found and from these DATA, data analysis has been done.

    Charts and graphs have been used in order to analyze the data. Regression has already been used

    to find out the link between various variables of the hospitality industry. Hypothesis is made in

    order to examine the effect of one variable over others. Due to paucity of time, secondary data is

    mainly used for this Project Report, and this research is of a quantitative nature.

    The various methods used by me are:

    Secondary data: Published data and the data collected in the past or other parties is

    called secondary data. Secondary data is data that has already been collected by someone

    else for a different purpose to yours.

    The methods for collection are:

    Internet

    Magazines

    CMIE

    3.3 TOOLS RELATED TO RESEARCH METHODOLOGY:

    Computation tools

    Statistical tools

    COMPUTATION TOOLS USED

    o Microsoft Excel

    o Microsoft word

    STATISTICAL TOOLS USED

    CORRELATION: Degree and type of relationship between any two or more quantities

    (variables) in which they vary together over a period;. A positive correlation exists where the

    high values of one variable are associated with the high values of the other variable(s). A

    'negative correlation' means association of high values of one with the low values of the other(s).

    Correlation can vary from +1 to -1. Values close to +1 indicate a high-degree of positive

    correlation, and values close to -1 indicate a high degree of negative correlation. Values close to

    zero indicate poor correlation of either kind, and 0 indicates no correlation at all.

    Given below is the formula by Karl Pearson for sample correlation coefficient, commonly

    denoted r:

    http://www.businessdictionary.com/definition/party.htmlhttp://www.businessdictionary.com/definition/secondary-data.htmlhttp://www.businessdictionary.com/definition/degree.htmlhttp://www.businessdictionary.com/definition/quantity.htmlhttp://www.businessdictionary.com/definition/variable.htmlhttp://www.investorwords.com/3669/period.htmlhttp://www.businessdictionary.com/definition/positive-correlation.htmlhttp://www.investorwords.com/2306/high.htmlhttp://www.businessdictionary.com/definition/values.htmlhttp://www.businessdictionary.com/definition/associated.htmlhttp://www.businessdictionary.com/definition/negative-correlation.htmlhttp://www.businessdictionary.com/definition/mean.htmlhttp://www.businessdictionary.com/definition/association.htmlhttp://www.investorwords.com/2900/low.htmlhttp://www.investorwords.com/2900/low.htmlhttp://www.businessdictionary.com/definition/association.htmlhttp://www.businessdictionary.com/definition/mean.htmlhttp://www.businessdictionary.com/definition/negative-correlation.htmlhttp://www.businessdictionary.com/definition/associated.htmlhttp://www.businessdictionary.com/definition/values.htmlhttp://www.investorwords.com/2306/high.htmlhttp://www.businessdictionary.com/definition/positive-correlation.htmlhttp://www.investorwords.com/3669/period.htmlhttp://www.businessdictionary.com/definition/variable.htmlhttp://www.businessdictionary.com/definition/quantity.htmlhttp://www.businessdictionary.com/definition/degree.htmlhttp://www.businessdictionary.com/definition/secondary-data.htmlhttp://www.businessdictionary.com/definition/party.html
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    REGRESSION: A statistical measure that attempts to determine the strength of the relationship

    between one dependent variable (usually denoted by Y) and a series of other changing variables

    (known as independent variables). The two basic types of regression are linear regression

    and multiple regressions. Linear regression uses one independent variable to explain and/or

    predict the outcome of Y, while multiple regressions use two or more independent variables

    to predict the outcome. The general form of each type of regression is:

    Linear Regression: Y = a + bX + u

    Where:

    Y= the variable that we are trying to predict (dependant variable)

    X= the variable that we are using to predict Y (independent variable)

    a= the intercept

    b= the slope

    u= the regression residual.

    DEPENDENT VARIABLE: A dependent variable is a variable dependent on another variable:

    the independent variable. In simple terms, the independent variable is said to cause an apparent

    change in, or simply affect, the dependent variable.

    INDEPENDENT VARIABLE: An independent variable is a factor that can be varied or

    manipulated in an experiment (e.g. time, temperature, concentration, etc). It is usually what will

    affect the dependent variable.

    There are two types of independent variables, which are often treated differently in statistical

    analyses: (1) quantitative variables that differ in amounts or scale and can be ordered (e.g.

    weight, temperature, time). (2) Qualitative variables which differ in "types" and can not be

    ordered (e.g. gender, species, method). By convention when graphing data, the independent

    variable is plotted along the horizontal X-axis with the dependent variable on the vertical Y-axis.

    INTERCEPT: Thex-intercepts are where the graph crosses thex-axis, and they-intercepts are

    where the graph crosses the they-axis. Then, algebraically,

    anx-intercept is a point on the graph wherey is zero, and

    ay-intercept is a point on the graph wherex is zero.

    More specifically,

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    anx-intercept is a point in the equation where the y-value is zero, and

    ay-intercept is a point in the equation where thex-value is zero.

    CO-EFFICIENT: A coefficient is a number in front of a variable. For example, in the

    expression x2-10x+25, the coefficient of the x

    2is 1 and the coefficient of the x is -10. The third

    term, 25, is called a constant.

    If the expression were -x2+10x+25, the coefficient of the x2 would be -1, and the coefficient of

    the x would be 10.

    P-Value: P value is associated with a test statistic. It is "the probability, if the test statistic really

    were distributed as it would be under the null hypothesis, of observing a test statistic [as extreme

    as, or more extreme than] the one actually observed. The smaller the P value, the more st rongly

    the test rejects the null hypothesis, that is, the hypothesis being tested. A p-value of .05 or less

    rejects the null hypothesis "at the 5% level" that is, the statistical assumptions used imply that

    only 5% of the time would the supposed statistical process produce a finding this extreme if the

    null hypothesis were true. Consider an experiment where you've measured values in two

    samples, and the means are different. How sure are you that the population means are different as

    well? There are two possibilities:

    The populations have different means.

    The populations have the same mean, and the difference you observed is a coincidence of

    random sampling.

    The P value is a probability, with a value ranging from zero to one. It is the answer to this

    question: If the populations really have the same mean overall, what is the probability

    that random sampling would lead to a difference between sample means as large (or

    larger) than we observed?

    What is R2 : R-Square is the proportion of variation in the dependent variable (Y)

    that can be explained by the predictors (X variables) in the regression model. As predictors (X

    variables) are added to the model, each predictor will explain some of the variance in the

    dependent variable (Y) simply due to chance. One could continue to add predictors to the model

    which would

    continue to improve the ability of the predictors to explain the dependent variable, although

    some of this increase in R-Square would be simply due to chance variation. There are several

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    different definitions of R2 which are only sometimes equivalent. One class of such cases

    includes that oflinear regression. In this case, R2 is simply the square of the sample correlation

    coefficient between the outcomes and their predicted values, or in the case of simple linear

    regression, between the outcome and the values being used for prediction. In such cases, the

    values vary from 0 to 1. Important cases where the computational definition of R2 can yield

    negative values, depending on the definition used, arise where the predictions which are being

    compared to the corresponding outcome have not derived from a model-fitting procedure using

    those data.

    Adjusted R2: The Adjusted R_Square value is an attempt to correct this shortcoming by

    adjusting both the numerator and the denominator by their respective degrees of freedom.

    Unlike the R_Square, the Adjusted R_Square can decline in value if the contribution to the

    explained deviation by the additional variable is less than the impact on the degrees of

    freedom. This means that the Adjusted R_Square will react to alternative equations for the

    same dependent variable in a manner similar to the Standard Error of the Estimate; i.e., the

    equation with the smallest Standard Error of the Estimate will most likely also have the

    highest Adjusted R square.

    CONFIDENCE LEVEL: Statistical measure of the number of times out of 100 that test

    results can be expected to be within a specified range. For example, a confidence level of

    95% means that the result of an action will probably meet expectations 95% of the time.

    Most analyses of variance or correlation are described in terms of some level of confidence.

    HYPOTHESES: Hypotheses may be defined as a set of proposition set forth as an explanation

    for the occurrence of some specified group of phenomenon either asserted merely as a

    provisional conjecture to guide some investigation or accepted as highly probable in the light of

    established facts. A hypothesis should be clear and precise and also be capable of being tested. It

    should state relationship between variables and must be consistent with a substantial body of

    established facts. A researcher must remember those narrower hypotheses are generally moretestable and acceptable.

    Null hypotheses: typically proposes a general or default position, such as that there is

    no relationship between two measured phenomena or that a potential treatment has no

    effect. Hypothesis testing works by collecting data and measuring how probable the data

    are, assuming the null hypothesis is true. If the data are very improbable (usually defined

    as observed less than 5% of the time), then the experimenter concludes that the null

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    hypothesis is false. If the data do not contradict the null hypothesis, then no conclusion is

    made. In this case, the null hypothesis could be true or false; the data give insufficient

    evidence to make any conclusion. For instance, a certain drug may reduce the chance of

    having a heart attack. Possible null hypotheses are "this drug does not reduce the chances

    of having a heart attack" and "this drug has no effect on the chances of having a heart

    attack".

    Alternative hypothesis:the hypothesis to be accepted if the null hypothesis is rejected. It

    is compared with the null hypothesis in a statistical test. It is usually the one which one

    wishes to prove whereas null hypothesis is usually the one which one wishes to

    disapprove.

    SOURCE:

    1. http://www.businessdictionary.com/definition/correlation.html#ixzz143utZ

    Zyw2. http://www.investorwords.com/4137/regression_equation.html

    3. http://cnx.org/content/m13446/latest/

    4. http://cnx.org/content/m13448/latest/

    5. http://www.purplemath.com/modules/intrcept.htm

    6. http://www.ask.com/wiki/Coefficient

    7. http://www.answers.com/topic/confidence-level

    8. http://www.nullhypothesis.co.uk/science/item/what_is_a_nullhypothesis

    9. http://www.wisegeek.com/what-is-an-alternative-hypothesis.htm

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