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int(1)^(3)x^(4)dx...

`int_(1)^(3)x^(4)dx`

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Knowledge Check

  • int(1)/(x^(3)-x^(4))dx=

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

  • What is int_(1)^(3) |1-x^(4)| dx equal to ?

    A
    `-232//5`
    B
    `-116//5`
    C
    `116//5`
    D
    `232//5`

  • If int(1)/(x^(3)+x^(4))dx=(A)/(x^(2))+(B)/(x)+log|(x)/(x+1)|+C , then

    A
    `A=(1)/(2),B=1`
    B
    `A=1,B=-(1)/(2)`
    C
    `A=-(1)/(2),B=1`
    D
    none of these

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