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int(e^(6logx)-x^(5))/(e^(4logx)-x^(3))dx...

`int(e^(6logx)-x^(5))/(e^(4logx)-x^(3))dx`

A

`(x^(3))/(3)+c`

B

`(3)/(x^(3))+c`

C

`(1)/(x^(2))+c`

D

`x+c`

Text Solution

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The correct Answer is:
A
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Knowledge Check

  • int(e^(5 logx)-e^(5 logx))/(e^(4logx)-e^(3logx)) dx " " is

    A
    x+c
    B
    `(x^(3))/(3) +c `
    C
    `(3)/(x^(3)) +c`
    D
    `(1)/(x^(2)) +c`

  • inte^(-logx)dx=?

    A
    `e^(-logx)`
    B
    `-xe^(-logx`
    C
    `log|x|`
    D
    `-logx`

  • int(e^(7logx)-e^(6logx))/(e^(6logx)-e^(5logx))dx is:

    A
    `x+c`
    B
    `(x^(2))/(2)+c`
    C
    `(1)/(x)+c`
    D
    `(-1)/(x)+c`

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