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∫[sin(logx)+cos(logx)]dx...

`∫[sin(logx)+cos(logx)]dx`

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Step by step text solution for ∫[sin(logx)+cos(logx)]dx by MATHS experts to help you in doubts & scoring excellent marks in Class 12 exams.

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Knowledge Check

  • int cos(logx)dx=?

    A
    `(x)/(2)[cos(logx)-sin(logx)]+C`
    B
    `(x)/(2)[cos(logx)+sin(logx)]+C`
    C
    `2x[cos(logx)+sin(logx)]+C`
    D
    `2x[cos(logx)-sin(logx)]+C`

  • int[f(logx)+f'(logx)]dx=

    A
    `xf(logx)+c`
    B
    `(f(logx))/(x)+c`
    C
    `e^(x)f(logx)+c`
    D
    `(x)/(f(logx))+c`

  • int7^(x logx)(1+logx)dx=

    A
    `(7^(x logx)x)/(log7)+c`
    B
    `(7^(x logx))/(log7)+c`
    C
    `7^(x logx)x+c`
    D
    `7^(x logx)+c`

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