∫1sinxcosxdx is equal to from Mathematics Integrals

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531.

1sinxcosxdx is equal to

  • logtanx + C

  • logsin2x + C

  • logsecx + C

  • logcosx + C


A.

logtanx + C

Let I = sin2x + cos2xsinxcosxdx        = sin2xsinxcosxdx + cos2xsinxcosxdx        = tanx + cotxdx        = logsecx + - logcscx + C        = logsecxcscx + C = logtanx + C


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532.

2x + sin2x1 + cos2xdx is equal to

  • x + logtanx + C

  • xlogtanx + C

  • xtanx + C

  • x + tanx + C


533.

18sin2x + 1dx is equal to

  • sin-1tanx + C

  • 13sin-1tanx + C

  • 13tan-13tanx + C

  • tan-13tanx + C


534.

0π2logcosxsinxdx is equal to

  • π2

  • π4

  • π

  • 0


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535.

The value of - 124x2xdx is equal to

  • 17

  • 16

  • 15

  • 14


536.

The value of 24x - 2x - 3x - 4dx is equal to

  • 12

  • 2

  • 3

  • 0


537.

0π2sinxsinx + cosxdx is equal to

  • 0

  • - π

  • 3π2

  • π4


538.

20162017xx + 4033 - xdx is equal to

  • 1/4

  • 3/2

  • 2017/2

  • 1/2


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539.

- 11maxx, x3dx is equal to

  • 3/4

  • 1/4

  • 1/2

  • 1


540.

x21 + x32dx is equal to

  • tan-1x2 + C

  • 23tan-1x3 + C

  • 13tan-1x3 + C

  • 12tan-1x2 + C


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