properties of pearl millet
TRANSCRIPT
J . agric . Engng Res . (1997) 66 , 85 – 91
Properties of Pearl Millet
R . K . Jain ; S . Bal
Post Harvest Technology Centre , Indian Institute of Technology , Kharagpur 721 302 , India
( Recei y ed 1 8 October 1 9 9 4 ; accepted in re y ised form 9 September 1 9 9 6 )
Three varieties of pearl millet seed , consisting of two hybrids GHB 30 and Bajra 28 – 15 , and one Babapuri (traditional) variety , were graded , dried to 7 ? 4% moisture content dry basis and properties of the major fraction were determined . The average three principal dimensions were 3 ? 12 , 1 ? 94 and 1 ? 70 mm for GHB 30 , 2 ? 98 , 1 ? 86 and 1 ? 82 mm for Bajra 28 – 15 and 3 ? 36 , 2 ? 24 and 2 ? 01 for Babapuri varieties . The surface area and volume of single grain were 12 ? 5 mm 2 and 3 ? 8 mm 3 for hybrid varieties and 16 ? 4 mm 2 and 5 ? 8 mm 3 for the traditional variety . Sphericity of the grain for all the varieties was 0 ? 94 and the bulk density and the grain density were 850 and 1600 kg / m 3 res- pectively . The shape factor of the grain was 1 ? 07 for GHB 30 , 1 ? 01 for Bajra 28 – 15 and 1 ? 06 for the Babapuri varieties . The porosity of the bulk varied between 45 and 49% . The static coef ficient of friction was approximately 0 ? 25 on galvanized steel sheet and 0 ? 26 on mild steel sheet . The angle of repose was about 23 8 to 25 8 . Hybrid seed contained about 4 ? 5% oil and the traditional Babapuri variety 7 ? 3% .
÷ 1997 Silsoe Research Institute
1 . Introduction
Pearl millet ( Pennisetum typhoides ) , a hardy cereal crop compared with wheat and rice , is grown in regions with relatively low rainfall owing to its ability to tolerate and survive under continuous or intermit- tent drought . The principal homes of this crop are Ethiopia , Malawi , Sudan , Zimbabwe , Kenya , Tanz- ania , Uganda , Zambia , Somalia , Botswana , India and Pakistan . It is a short duration crop (88 to 96 d) and suits many crop rotation programmes . In India , it is cultivated over 13 ? 64 Mha , representing 30% of the world acreage of the crop and this area produces over 7 Mt of grain per year . 1 The yield of the traditional
varieties of pearl millet in India vary from 300 – 500 kg / ha and that of the hybrid varieties 2 from 1300 – 2400 kg / ha .
Notation
D 1 largest principal dimension , mm D 2 second largest principal dimension , mm D 3 smallest principal dimension , mm D diameter of the spherical part of the grain ,
5 ( D 2 D 3 ) 1 / 2 , mm
D s surface mean diameter , mm M i mass fraction retained on i th sieve D i geometric average opening of i th and
( i 1 1)th sieve in a sieve set , mm M mass of 1000 seeds , g S 1 surface area of spherical part of the grain ,
mm 2
S 2 surface area of conical part of the grain , mm 2
D e diameter of the equivalent sphere , mm S e surface area of the equivalent sphere , mm 2
V 1 volume of the spherical part of the grain , mm 3
V 2 volume of the conical part of the grain , mm 3
f sphericity y t volume of a single grain , mm 3
S surface area of a single grain , mm 2
a volume based shape factor b surface area based shape factor r radius of the base of the cone , mm h height of the cut segment of the sphere , mm l shape factor
r b bulk density , kg / m 3
r t grain density , kg / m 3
e porosity , %
Pearl millet grain contains 11 ? 6% protein and 2 ? 3% minerals and these are higher than the corresponding contents of rice , maize and sorghum . It also contains
85 0021-8634 / 97 / 020085 1 07 $25 . 00 / 0 / ag960119 ÷ 1997 Silsoe Research Institute
R . K . J A I N ; S . B A L 86
1 ? 2% fibre , which is less than wheat , maize and sorghum . It has a greater oil content (4 – 9%) than all other cereal crops (Desikachar 3 ) . Storability of the pearl millet is poor owing to its high oil content . Whole grains of the pearl millet can safely be stored at low moisture content (7 – 9% , d . b . ) but once the grains are crushed , the grits or flour have very poor storabi- lity (Kaced et al . 4 ) .
Pearl millet , though nutritive , is considered as inferior stable food and consumed only by economi- cally weaker sections of the community . The crop is processed by the age old traditional methods (Jain and Bal . 5 ) . For its significant contribution to cereal prod- uction in the drought-prone region of the world and for its inherent disadvantages in post production , conservation and consumption , this crop requires special attention . This study was undertaken to deter- mine and analyse some of the important properties of single grain and grains in bulk . Oil content of the pearl millet was determined . These characteristics are often required for designing cleaning , grading , pearl- ing (debraning) and handling machinery for pearl millet .
2 . Materials and methods
Pearl millet , variety GHB 30 was obtained from Gujarat Agricultural University , Anand Campus , An- and , Gujarat state ; variety Bajra 28 – 15 from Panjab- rao Krishi Vidhyapeeth , Akola , Maharastra and Babapuri variety from farmers’ fields in Kharagpur , West Bengal state during the rainy seasons of 1990 – 91 and 1991 – 92 . Experiments reported in this study were conducted during two successive years except for the traditional variety , which was carried out during 1990 – 91 only . The grains were sun dried to a safe storage moisture content of 7 . 4 Ú 0 ? 2% (d . b . ) . Samples were cleaned with a laboratory cleaner to remove foreign matter and manually to remove ergot af fected seeds . Grains were stored in a metal bin for the study period of 4 months . During the storage period temperature varied between 15 and 29 8 C and relative humidity varied between 35 and 70% .
The grains were classified into dif ferent grades on the basis of their physical dimensions by sieving for 10 min in a Rotap sieve shaker using Taylor sieves (2 ? 4 , 2 ? 0 , 1 ? 7 , 1 ? 4 , 1 ? 2 mm and pan) having successive openings 2
1 – 4 times less than the previous sieve open- ings . Mass retained over dif ferent sieves was collected and weighed with a single pan electronic balance (least count 0 ? 001 g) . The per cent mass retained on each sieve was calculated using four replications . The mean size of the grain was calculated , using the
definition of surface mean diameter ( D s ) given by Coulson and Richardson 6
D s 5 o 5
i 5 1 M i
o 5 i 5 1 ( M i / D i )
(1)
where M i is the mass fraction retained on the i th sieve and D i is the geometric average opening of i th and ( i 1 1)th sieve . D s is also known as the Sauter mean diameter and is the diameter of the particle with the same specific surface as powder .
One thousand grains of the main fraction were counted and weighed . The mass is termed the seed mass of the main fraction .
2 . 1 . Grain shape and dimensions
The shape of the pearl millet grain was assumed to be cono-spherical (like a liquid drop) . The grain is assumed to consist of a base sphere (with one flat surface) and a round base cone on the cut portion of the sphere as shown in Fig . 1 .
The three principal dimensions of 100 randomly selected grains (Dutta et al . 7 ) of the principal grade , were measured with the help of a dial gauge (least count 0 ? 01 mm) . The size of the grain is defined as the geometric mean of the second largest and the smallest principal dimensions of the grain ( D 5 D 2 D 3 )
1 / 2 . These data are useful in designing the grader for pearl millet .
The principal dimensions were used to calculate the volume ( V t ) and surface area ( S ) of a single grain (Jain Ω ) with the help of the following equations . Their derivation is given in Appendix 1 and dimensions are shown in Fig . 1 .
V t 5 π D 2 D 2
1
6(2 D 1 2 D ) (2)
S 5 π DD 2
1
(2 D 1 2 D ) (3)
The volume of the pre-counted graded seeds was also found by means of an air comparison pycnometer (Beckman Model-930) . Six replications were taken and compared with the volume calculated using Eqn 2 for verifying the developed equations .
The ratio of mass of the sample to the actual grain volume is termed the grain density of the sample . It was determined from the ratio of seed mass of a sample to the actual volume measured for 1000 grains of the same grade size sample by the air comparison pycnometer .
P R O P E R T I E S O F P E A R L M I L L E T 87
y
r
O
D1
D1 – D
h
B
E
Ay
P
x x D
D3
D2
C
Fig . 1 . Cono - spherical shape of the pearl millet grain
The sphericity of the grain is an index of its roundness . For non-spherical particles , this is calcu- lated as the ratio of the surface area of the equivalent sphere to the surface area of the grain (McCabe and Smith 9 ) .
f 5 F D (2 D 1 2 D ) D 2
1 G 1/3
(4)
The volume and surface area obtained from Eqns 2 and 3 were compared with the regular shape (sphere) considering the second largest dimension of the grain as characteristic diameter . Shape factor based on volume and surface area of the grain and overall shape factor were determined (McCabe and Smith 9 ) from
a 5 V t / D 3 2
b 5 S / 6 D 2 2
l 5 b / a (5)
Bulk density of the grain was measured by means of a hectometer at storage moisture content of 7 ? 4% d . b . The vessel was filled with clean grains and gently tapped five times to cause the grain to settle . After initial settling the hectometer vessel was further filled with grains and again tapped twice . A sharp edge flat
was used to remove excess grain to level the surface at the top of the vessel .
Porosity is the percentage of volume of voids in the test sample at a given moisture content . It was calculated as ratio of the dif ference in the grain and bulk densities to grain density and expressed as a percentage .
Porosity , » , % 5 ( r t 2 r b )100
r t (6)
The static coef ficient of friction for the pearl millet grains was determined on galvanized sheet and mild steel sheet . A topless and bottomless circular cylinder 100 mm in diameter , 30 mm high made of galvanized sheet (22 gauge) was placed on an adjustable tilting plate with the sample . The surface with the cylinder resting on it was inclined gradually with a screw device until the cylinder began to slide . The angle of tilt was read from the graduated scale and the tangent of this angle is the static angle of friction on that surface . 7 , 1 0 , 1 1
The dynamic angle of repose was found using a plywood box 300 3 300 3 300 mm with a removable front panel . The box was filled with the sample and the front panel was quickly removed , allowing the
R . K . J A I N ; S . B A L 88
grains to flow and make a natural heap . 7 , 1 0 , 1 2 , 1 3 The angle of repose was calculated from the measurements of the depths of free surfaces of the grains at two known horizontal distances from one side of the box .
Pearl millet seeds were ground in a Willey mill to pass through a 0 ? 85 mm screen opening . Oil from the ground samples (30 g each) was extracted using Soxhlet extraction with n -hexane as solvent (boiling temperature 58 8 C) and refluxed for 6 h . The oil was collected after removal of hexane by distillation and the per cent oil content was found 1 4 on the basis of seed mass .
3 . Results and discussion
3 . 1 . Grading
Cumulative mass retained on each sieve of three varieties of pearl millet is shown in Fig . 2 . It shows that more than 70% of both hybrid varieties of pearl millet were retained on a 1 ? 7 mm opening screen , whereas , 65% of Babapuri variety was retained on a 2 ? 00 mm screen .
Surface mean diameters ( D s , Eqn 1) for the three varieties were found to be 1 ? 72 , 1 ? 74 and 2 ? 08 mm respectively for GHB 30 , Bajra 28 – 15 and Babapuri variety .
1·0
0·8
0·6
0·4
0·2
01·2 1·4 1·6 1·8 2·0 2·2 2·4
Screen opening, mm
Cum
ulat
ive
mas
s fr
actio
n re
tain
ed
Fig . 2 . Sie y e analysis of pearl millet . 3 GHB 3 0 ; s Bajra 2 8 – 1 5 ; n Babapuri
3 . 2 . Seed dimensions
The three principal dimensions of specific grades of pearl millet are given in Table 1 . It shows that the second largest and smallest principal dimensions of the grain are close to each other , whereas the grain is elongated towards the largest principal dimension . The grain formed a cono-spherical shape . In that shape , the second largest and the smallest principal dimensions form a spherical base .
3 . 3 . Volume , surface area and sphericity
The volume of a single grain calculated by Eqn 2 was 3 ? 795 , 3 ? 832 and 5 ? 794 mm 3 for GHB 30 , Bajra 28 – 15 and Babapuri varieties respectively . The vol- ume of 1000 grains was also found by the air com- parison pycnometer and the values are compared in Table 1 . The dif ference in both these data were not significant at 5% probability level ( t calculated 5 1 ? 498) using the standard t-test . The good comparison of the calculated and measured volumes confirms the as- sumption of the cono-spherical shape of the grain .
The surface area of a single grain was calculated by Eqn 3 to be 12 ? 55 , 12 ? 49 and 16 ? 38 mm 2 for GHB 30 , Bajra 28 – 15 and Babapuri varieties respectively . The sphericity of all three varieties of seeds was found to be the same at 0 ? 94 . The shape factor of the grain was calculated by Eqn 5 to be 1 ? 067 , 1 ? 011 and 1 ? 056 for GHB 30 , Bajra 28 – 15 and Babapuri varieties respectively .
3 . 4 . Densities and porosity
The bulk density of the grain varied between 830 and 866 kg / m 3 . The lower value of the bulk density applied to the Babapuri variety , which has a bigger grain size . The grain density of all the three varieties of the grain was found to be about 1600 kg / m 3 . This is higher than other grains such as wheat (1390 kg / m 3 ) , maize (1390 kg / m 3 ) , pigeon pea (1330 kg / m 3 ) , rice (1240 kg / m 3 ) , sorghum (1240 kg / m 3 ) and ergot af fected pearl millet seeds (1325 kg / m 3 ) (Alam 1 5 ) . Porosity of the sample varied between 45 and 49% .
3 . 5 . Frictional properties
The static coef ficient of friction was determined on galvanized sheet and mild steel sheet . The static coef ficient of friction did not vary significantly for the three varieties at 5% probability level . The value was
P R O P E R T I E S O F P E A R L M I L L E T 89
Table 1 Properties of pearl millet seed
Property GHB 3 0 Bajra 2 8 – 1 5 Babapuri
(1) Size , mm Largest dimension ( D 1 )
Second dimension ( D 2 )
Smallest dimension ( D 3 )
Geometric mean diameter ( D ) Surface mean diameter ( D s )
3 ? 118 ( Ú 0 ? 059)
1 ? 936 ( Ú 0 ? 092)
1 ? 702 ( Ú 0 ? 078)
1 ? 815 1 ? 720
2 ? 984 ( Ú 0 ? 062)
1 ? 862 ( Ú 0 ? 088)
1 ? 824 ( Ú 0 ? 047)
1 ? 843 1 ? 740
3 ? 361 ( Ú 0 ? 086)
2 ? 240 ( Ú 0 ? 113)
2 ? 007 ( Ú 0 ? 098)
2 ? 120 2 ? 080
(2) Volume of a single grain , mm 3
Calculated from 3 ? 795 3 ? 832 5 ? 794 dimensions (Eqn 2)
Determined by pycnometer
3 ? 793 ( Ú 0 ? 022)
3 ? 796 ( Ú 0 ? 075)
5 ? 673 ( Ú 0 ? 046)
(3) Surface area of single grain , S , mm 2 , (Eqn 3) 12 ? 547 12 ? 486 16 ? 379
(4) Sphericity , f (Eqn 4) 0 ? 9374 0 ? 9425 0 ? 9392
(5) Shape factor , l (Eqn 5) 1 ? 067 1 ? 011 1 ? 056
(6) Mass of 1000 seed of main fraction , g
5 ? 985 ( Ú 0 ? 019)
6 ? 027 ( Ú 0 ? 024)
9 ? 190 ( Ú 0 ? 015)
(7) Bulk density , r b , kg / m 3 866 ? 1 ( Ú 8 ? 8)
853 ? 6 ( Ú 7 ? 5)
830 ? 3 ( Ú 9 ? 0)
(8) Grain density , r t kg / m 3 1578 ( Ú 20 )
1591 ( Ú 30 )
1623 ( Ú 37 )
(9) Porosity , e % (Eqn 6) 45 ? 1 46 ? 3 48 ? 8
(10) Coef ficient of friction on (a) galvanized sheet (b) mild steel sheet
0 ? 247 0 ? 263
0 ? 251 0 ? 260
0 ? 249 0 ? 261
(11) Angle of repose , degrees 25 8 23 8 23 8
(12) Oil content , % by mass of seed
4 ? 44 ( Ú 0 ? 04)
4 ? 53 ( Ú 0 ? 07)
7 ? 31 ( Ú 0 . 10)
Values in parenthesis are standard deviations .
0 ? 25 on galvanized sheet and 0 ? 26 on mild steel sheet . The angle of respose of the pearl millet varied between 23 and 25 8 . In comparison with other grains (Gupta and Singh 1 6 ) such as rice , wheat , soybean and pigeon pea , its static coef ficient of friction and angle of repose are lower because of its smoother outer surface and higher value of sphericity .
3 . 6 . Oil content
Both the hybrid varieties have 4 ? 5% oil , whereas the local variety had 7 ? 3% oil (Table 1) . It was the experience of the authors during the study , that insect attack on the Babapuri variety was frequent on the whole seed and its flour became rancid earlier than
hybrid varieties . It may be owing to the higher oil content of the Babapuri variety .
4 . Conclusions
(1) The average principal dimensions were 3 ? 0 , 1 ? 9 and 1 ? 75 mm for hybrid and 3 ? 4 , 2 ? 2 and 2 ? 0 mm for Babapuri variety of the pearl millet grain .
(2) Mean size based on surface area of the grain was 1 ? 73 mm for hybrid varieties and 2 ? 08 mm for Babapuri variety .
(3) The shape of the grain was confirmed to be cono-spherical . The sphericity was 0 ? 94 and the
R . K . J A I N ; S . B A L 90
shape factor of the grain was 1 ? 07 for GHB 30 , 1 ? 01 for Bajra 28 – 15 and 1 ? 06 for the Babapuri varieties respectively .
(4) The surface area and the volume of a single pearl millet grain were 12 ? 5 mm 2 and 3 ? 8 mm 3
for hybrid varieties and 16 ? 4 mm 2 and 5 ? 8 mm 3
for Babapuri variety respectively . (5) The bulk and grain densities of the grain were
850 and 1600 kg / m 3 respectively , which are significantly higher than other cereal grains .
(6) Pearl millet exhibited low values of coef ficient of friction of 0 ? 25 and angle of repose of 23 to 25 8 .
(7) Porosity of the grain varied between 45 and 49% .
(8) Oil content of hybrid varieties of pearl millet was 4 ? 5% and of Babapuri variety 7 ? 3% .
Appendix 1
1 . Volume and surface area of a single grain
The shape of the pearl millet grain was assumed to be cono-spherical . To calculate the volume and sur- face area of a grain , it has been divided into two main parts , (1) a spherical part and (2) a conical part as shown in Fig . 1 .
Triangle OAC
( AC ) 2 5 ( OA ) 2 2 ( OC ) 2
P 2 5 h D 1 2 ( D / 2) j 2 2 ( D 2 / 4)
P 2 5 D 2 1 2 DD 1 (A1)
Triangle OBC
( OC ) 2 5 ( OB ) 2 1 ( BC ) 2
( D 2 / 4) 5 h ( D / 2) 2 h j 2 1 r 2
r 2 1 h 2 5 Dh (A2)
Triangle ABC
( AC ) 2 5 ( AB ) 2 1 ( BC ) 2
P 2 5 ( D 1 2 D 1 h ) 2 1 r 2 (A3)
Therefore , from Eqns A1 , A2 and A3
h 5 D ( D 1 2 D ) (2 D 1 2 D )
(A4)
r 2 5 D 1 D 2 ( D 1 2 D )
(2 D 1 2 D ) 2 (A5)
1 . 1 . Volume of a single grain
1 . 1 . 1 . Volume of spherical part of a grain ( V 1 ) The volume of one base sphere ( V 1 ) was determined
by rotating the major segment of the circle ( Fig . 1 ) along the y-axis and integrating with the limits from [( 2 D / 2) to h ( D / 2) 2 h j ]
E y 1
0 d V 5 E h ( D /2) 2 h j
( 2 D /2) π x 2 d y
V 1 5 E h ( D /2) 2 h j
( 2 D /2) π S D 2
4 2 y 2 D d y
V 1 5 π 12
[2 D 3 1 4 h 3 2 6 Dh 2 ]
Substituting the value of h from Eqn A4
V 1 5 π D 3 D 2
1 (4 D 1 2 3 D ) 6(2 D 1 2 D ) 3 (A6)
1 . 1 . 2 . Volume of conical part of a grain ( V 2 )
V 2 5 π 3
( BC ) 2 h AE 1 BE j
V 2 5 π 3
r 2 ( D 1 2 D 1 h )
Substituting the value of h and r 2 from Eqns A4 and A5
V 2 5 2 π D 2 D 2
1 ( D 1 2 D ) 2
3(2 D 1 2 D ) 3 (A7)
Volume of a single grain ( V t )
(A8)
V t 5 V 1 1 V 2
V t 5 π D 2 D 2
1
6(2 D 1 2 D )
1 . 2 . Surface area of a single grain
1 . 2 . 1 . Surface area of the spherical part ( S 1 ) The surface area of one base sphere was deter-
mined by integrating the area of small segment on the periphery with the limits from [( 2 D / 2) to h ( D / 2) 2 h j ] .
S 1 5 E h ( D /2) 2 h j
( 2 D /2) 2 π x d p
x 5 ( D / 2) sin ( a )
y 5 ( D / 2) cos ( a )
d y 5 2 ( D / 2) sin ( a ) d a
d p 5 d y / sin ( a ) 5 2 ( D / 2) d a
P R O P E R T I E S O F P E A R L M I L L E T 91
limits changed to
y 5 2 ( D / 2) , a 5 π y 5 h ( D / 2) 2 h ) j , a 5 cos 2 1 [ h ( D / 2) 2 h j / ( D / 2)]
S 1 5 E [cos 2 1 h ( D /2) 2 h j /( D /2)]
π 2 π h ( D / 2) sin ( a ) jh ( 2 D / 2) d a j
S 1 5 π D ( D 2 h )
Substituting the value of h from Eqn A4
S 1 5 π D 2 D 1
(2 D 1 2 D ) (A9)
1 . 2 . 2 . Surface area of the conical part of a grain ( S 2 )
S 2 5 (1 / 2) h 2 π ( BC )( AC ) j S 2 5 π rp
Substituting the value of p and r from the Eqns A1 and A5
S 2 5 π DD 1 ( D 1 2 D )
(2 D 1 2 D ) (A10)
Total surface area of a grain from Eqns A9 and A10
(A11)
S 5 S 1 1 S 2
S 5 π DD 2
1
(2 D 1 2 D )
2 . Sphericity
Sphericity ( f ) was calculated as the ratio of surface area of the equivalent sphere to the surface area of the grain .
Diameter of equivalent sphere
D e 5 F 6 V t
π G 1/3
Substituting the value of V t from Eqn A8
D e 5 F D 2 D 2 1
(2 D 1 2 D ) G 1/3
Surface area of equivalent sphere
(A12) S e 5 π D 2
e
f 5 S e / S
Substituting the values from Eqns A11 and A12
f 5 F D (2 D 1 2 D ) D 2
1 G 1/3
(A13)
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