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    F(X)=e^(-x) -x METODO GRAFI

    X F(X)

    0 1

    0.05 0.90122942450.1 0.804837418

    0.15 0.7107079764

    0.2 0.6187307531

    0.25 0.5288007831

    0.3 0.4408182207

    0.35 0.3546880897

    0.4 0.270320046

    0.45 0.1876281516

    0.5 0.1065306597

    0.55 0.0269498104

    0.6 -0.0511883639

    0.65 -0.1279542232

    0.7 -0.2034146962

    0.75 -0.2776334473

    0.8 -0.3506710359

    0.85 -0.4225850681

    0.9 -0.4934303403

    0.95 -0.5632589765

    1 -0.6321205588

    F(X)=e^(-x) -x METODO DE LA BIS

    ITERACION Xi Xs

    1 0 1

    2 0.5 1

    3 0.5 0.75

    4 0.5 0.625

    5 0.5625 0.625

    6 0.5625 0.59375

    7 0.5625 0.578125

    8 0.5625 0.5703125

    9 0.56640625 0.5703125

    10 0.56640625 0.568359375

    11 0.56640625 0.5673828125

    12 0.5668945313 0.5673828125

    13 0.5671386719 0.5673828125

    14 0.5671386719 0.5672607422

    -0.8

    -0.6

    -0.4

    -0.2

    0

    0.2

    0.4

    0.6

    0.8

    1

    1.2

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    F(X)=e^(-x) -x METODO DE LA REGL

    ITERACION Xi Xs

    1 0 1

    2 0 0.612699837

    3 0 0.5721814124 0 0.567703214

    5 0 0.567205553

    6 0 0.567150214

    7 0 0.56714406

    F(X)=e^(-x) -x METODO DEL PUNT

    ITERACION Xi F(Xi

    1 0 1

    2 1 -0.6321205588

    3 0.367879441 0.3243211867

    4 0.692200628 -0.1917271277

    5 0.5004735 0.1057700354

    6 0.606243535 -0.060847749

    7 0.545395786 0.0342165495

    8 0.579612335 -0.0194968734

    9 0.560115462 0.0110276527

    10 0.571143115 -0.0062637676

    11 0.564879347 0.0035493783

    12 0.568428725 -0.0020139918

    13 0.566414733 0.0011419044

    14 0.567556637 -0.0006477249

    15 0.56908912 -0.0030483208

    16 0.566040799 0.0017281068

    17 0.567768906 -0.0009803183

    F(X)=e^(-x) -x METODO DE NEWTON

    ITERACION Xi F(Xi

    1 0 1

    2 0.5 0.1065306597

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    3 0.5663110032 0.0013045098

    4 0.567143165 1.9648047178134E-007

    5 0.5671432904 4.4408920985006E-015

    0 2 4 6

    -0.6

    -0.4

    -0.2

    0

    0.2

    0.4

    0.6

    0.8

    1

    1.2

    ERRORE! "E #

    Column I C

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    O

    CCION

    F(Xi F(Xs X%

    1 -0.6321205588 0.5

    0.1065306597 -0.6321205588 0.75

    0.1065306597 -0.2776334473 0.625

    0.1065306597 -0.0897385715 0.5625

    0.0072828247 -0.0897385715 0.59375

    0.0072828247 -0.0414975498 0.578125

    0.0072828247 -0.0171758392 0.5703125

    0.0072828247 -0.0049637604 0.56640625

    0.001155202 -0.0049637604 0.568359375

    0.001155202 -0.0019053596 0.5673828125

    0.001155202 -0.0003753492 0.5668945313

    0.0003898588 -0.0003753492 0.5671386719

    7.2379118468691E-006 -0.0003753492 0.5672607422

    7.2379118468691E-006 -0.0001840599 0.567199707

    0 0.2 0.4 0.6 0.8

    0,57

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    FALSA

    F(Xi F(Xs X%

    1 -0.6321205588 0.6126998368

    1 -0.0708139482 0.5721814121

    1 -0.0078882727 0.56770321421 -0.0008773916 0.5672055526

    1 -9.757330122129E-005 0.5671502143

    1 -1.085024435943E-005 0.5671440603

    1 -1.206057975711E-006 0.567143376

    O FIJO

    &(Xi '

    1

    0.3678794412 1

    0.6922006277 0.632120559

    0.5004735003 0.324321187

    0.6062435354 0.191727128

    0.545395786 0.105770035

    0.5796123355 0.060847749

    0.5601154616 0.034216549

    0.5711431147 0.019496873

    0.5648793474 0.011027653

    0.5684287253 0.006263768

    0.5664147332 0.003549378

    0.5675566374 0.002013992

    0.5669089121 0.001141904

    0.5660407992 0.001532483

    0.5677689058 0.003048321

    0.5667885877 0.001728107

     RAPSON

    F(Xi '

    -2

    -1.6065306597 0.5

    00

    0.2

    0.4

    0.6

    0.8

    1

    1.2

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    -1.567615513 0.0663110032

    -1.5671433615 0.0008321618

    -1.5671432904 1.2537491889120E-007

    8 10 12 14 16

    ! "IFERENTE! $ETO"O!

    lumn I Column F Column F

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    F(X% '

    0.1065306597 0.5

    -0.2776334473 0.25

    -0.0897385715 -0.0833333333

    0.0072828247 -0.275

    -0.0414975498 -0.325

    -0.0171758392 -0.3799342105

    -0.0049637604 -0.4083614865

    0.001155202 -0.4228381849

    -0.0019053596 -0.4262628425

    -0.0003753492 -0.4299224119

    0.0003898588 -0.4317566023

    7.2379118469E-006 -0.4321868949

    -0.0001840599 -0.4324020412

    -0.000088412 -0.4326316615

    1 1.2

    Column C

    0 1 20

    0.2

    0.4

    0.6

    0.8

     

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    F(X% '

    -0.0708139479 0.3873001632

    -0.0078882729 0.0661309542

    -0.000877392 0.0078265349-9.757268504E-005 0.0008766225

    -1.085068520E-005 9.7563782E-005

    -1.206603903E-006 1.0850127E-005

    -1.341199198E-007 1.2060565E-006

    0 1 20.54

    0.55

    0.56

    0.57

    0.58

    0.59

    0.6

    0.61

    0.62

     

    2 4 6 8 10 12 14 16

    C)*%+ Ti+l'

    0.5

    0.6

    C)*%+ Ti+l'

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    0.5 1 1.5 2 2.5 3 3.5 4 4.5

    0

    0.1

    0.2

    0.3

    0.4

     

    8

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    3 4 5 6 7 8 9 10

    C)*%+ Ti+l'

     

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    3 4 5 6 7 8

    C)*%+ Ti+l'

    8

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    5 5.5

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    y=3X^2 - 2X -! METODO DE LA

    ITERACION Xi Xs

    1 1.5 2.5

    2 2.5 2.125

    3 2.125 2.1842105264 2.184210526 2.189343769

    5 2.189343769 2.189254667

    6 2.189254667 2.189254788

    X%,2.189254

    y=3X^2 - 2X -! METODO DE LA R

    ITERACION Xi Xs

    1 -1 2.5

    2 1 2.5

    3 2.058823529 2.5

    4 2.17884131 2.5

    5 2.1884482578 2.5

    6 2.1891924706 2.5

    7 2.1892499735 2.5

    8 2.1892544157 2.5

    9 2.1892547589 2.5

    y= x^2 "

    X

    -10 101

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    ECANTE

    F(Xi F(Xs X%

    -6.25 3.75 2.125

    3.75 -0.703125 2.1842105263

    -0.703125 -0.0560941863 2.1893437688-0.0560941863 0.0009908786 2.1892546665

    0.0009908786 -1.343056155179E-006 2.1892547876

    -1.3430561551786E-006 4.3427768048332E-009 2.1892547876

      EGLA FALSA

    F(Xi F(Xs X%

    -5 3.75 1

    -9 3.75 2.0588235294

    -1.4013840873 3.75 2.1788413098

    -0.1156342575 3.75 2.1884482578

    -0.008979184 3.75 2.1891924706

    -0.0006939208 3.75 2.1892499735

    -5.3607092894481E-005 3.75 2.1892544157

    -4.14116157188005E-006 3.75 2.1892547589

    -3.19905080203853E-007 3.75 2.1892547854

    C)*%+ Ti+l'

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    :;(i '

    0

    "I0

    A#E A#E

    A#E A#E

    F(X0 F(X1 X2

    1 2 -1

    2 2

    2 A#E A#E

    A#E A#E A#E

    A#E A#E A#E

    10 -5 0 5 10 15

    0

    20

    40

    60

    80

    100

    120

     

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    F(X% '

    -0.703125

    -0.0560941828 0.0592105263

    0.0009908766 0.0051332425-1.3483362000E-006 8.9102293707732E-005

    -3.2194691357E-011 1.2108127789290E-007

    0 2.8910207561239E-012

    F(X% '

    -9

    -1.401384083 1.0588235294

    -0.1156342598 0.1200177804

    -0.008979184 0.009606948

    -0.0006939208 0.0007442128

    -5.3607092894E-005 5.7502910522533E-005

    -4.1411615719E-006 4.4421779739068E-006

    -3.1990508020E-007 3.4315900032667E-007

    -2.4712690561E-008 2.6509059392055E-008

    0 1 20

    0.2

    0.4

    0.6

    0.8

    1

    1.2

    0.5 1 1.50

    0.01

    0.02

    0.03

    0.04

    0.05

    0.06

    0.07

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    F(X2 '

    2

    A#E

    A#E A#E

    A#E A#E

    A#E A#E

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    3 4 5 6 7 8 9

    C)*%+ Ti+l'

    2 2.5 3 3.5 4 4.5 5 5.5

    C)*%+ Ti+l'

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