∫dxx2 + 4x + 13 is equal to : from

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 Multiple Choice QuestionsMultiple Choice Questions

261.

tanxsinxcosxdx is equal to :

  • 2tanx + c

  • cotx + c

  • 2tanx + c

  • tan2x + c


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262.

dxx2 + 4x + 13 is equal to :

  • logx2 + 4x + 130 + c

  • 13tan-1x + 23 + c

  • log2x + 4 + c

  • 1x2 + 4x + 13 + c


B.

13tan-1x + 23 + c

Let I = xx2 + 4x + 13       = dxx2 + 4x + 4 + 32 = dxx + 22 + 32       = 13tan-1x + 23 + c


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263.

01ddxsin-12x1 + x2dx is equal to :

  • 0

  • π

  • π2

  • π4


264.

0π2sinxsinx + cosxdx is equal to

  • π

  • π2

  • π3

  • π4


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265.

sinxsinx - αdx is equal to

  • x - αcosα + sinαlogsinx - α + c

  • sinx - α + sinx + c

  • x - αcosα + logsinx - α + c

  • cosx - α + cosx + c


266.

13xdx is :

  • 13xlog13 + c

  • 13x + 1 + c

  • 14x + c

  • 14x + 1 + c


267.

0π2sin2xlogtanxdx

  • π

  • π2

  • 1

  • 0


268.

0π2xsinxdx is equal to :

  • π4

  • π2

  • π

  • 1


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269.

x2ax + b- 2dx is equal to :

  • 2a2x - balogax +b + c

  • 2a2x - balogax +b - x2aax + b

  • 2a2x + balogax +b - x2aax + b + c

  • 2a2x + balogax +b - x2aax + b + c


270.

If f(t) is an odd function, then 0xftdt is :

  • an odd function

  • an even function

  • neither even nor odd

  • 0


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