The value of ∫0πsin50xcos49xdx is from Mathemat

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 Multiple Choice QuestionsMultiple Choice Questions

71.

The value of - 22xcosx + sinx + 1dx

  • 2

  • 0

  • - 2

  • 4


72.

π16πsinxdx is equal to

  • 0

  • 32

  • 30

  • 28


73.

cos2xcosxdx is equal to

  • 2sinx + logsecx +tanx + C

  • 2sinx - logsecx -tanx + C

  • 2sinx - logsecx +tanx + C

  • 2sinx + logsecx -tanx + C


74.

sin8x - cos8x1 - 2sin2xcos2xdx

  • - 12sin2x + C

  • 12sin2x + C

  • 12sinx + C

  • - 12sinx + C


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75.

The value of 0πsin50xcos49xdx is

  • 0

  • π4

  • π2

  • 1


A.

0

Let I = 0πsin50xcos49xdx= 0πsin50π - xcos49π - xdx= - 0πsin50xcos49xdx

 I = - I  I = 0


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76.

2xf'(x) + f(x)log2dx is

  • 2xf'(x) + C

  • 2xf(x) + C

  • 2x(log(2))f(x) + C

  • log(2)f(x) + C


 Multiple Choice QuestionsShort Answer Type

77.

Evaluate the following integral

- 12xsinπxdx


 Multiple Choice QuestionsMultiple Choice Questions

78.

logx3xdx is equal to

  • 13logx2 + c

  • 23logx2 + c

  • 23logx2 + c

  • 13logx2 + c


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79.

ex2x - 2x2dx

  • exx + c

  • ex2x2 + c

  • 2exx + c

  • 2exx2 + c


80.

The value of the integral dxex + e- x2

  • 12e2x +1 + c

  • 12e- 2x +1 + c

  • - 12e2x +1- 1 + c

  • 14e2x -1 + c


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