Using Trapezoidal rule, by taking 4 equal intervals,
the value of ∫51(2x+1)dx is?
A
5
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B
8
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C
28
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D
28.2
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Solution
The correct option is C28 h=b−an Here n=4b=5 and a=1 Therefore h=1. f(1)=3=y0 f(2)=5=y1 f(3)=7=y2 f(4)=9=y3 f(5)=11=y4. Using trapezoidal rule we get △=h2[y0+2[y1+y2+y3]+y4] =12[3+2[5+7+9]+11] =28.