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The index form of q^(1/p) is...

The index form of `q^(1/p)` is

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The correct Answer is:
`q^(1/p)`
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Knowledge Check

  • Expression of 1. bar6 as a rational number in the form of (p)/(q) is

    A
    `16/9`
    B
    `4/3`
    C
    `2/3`
    D
    `1/3`

  • The simplified form of (p^^q)vv(p^^~q) is

    A
    p
    B
    q
    C
    `p^^q`
    D
    `pvvq`

  • Expression of 1.bar6 as a rational number in the form of p/q is

    A
    `5/3`
    B
    `4/3`
    C
    `2/3`
    D
    `1/3`

    • Similar Questions

    Explore conceptually related problems

    A Rational number (p)/(q) is said to be in the standard form if q is positive and the integers p and q have no common divisor other then 1

    Express in the form of (p)/(q): 0.overline38 + 1.overline27 .

    Express 0.bar(6)" in the form of (p)/(q) , where p & q are integers and q!=0"

    express 0.1bar25 in the form of p/q .

    1.bar27 in the form (q)/(p) is equal to

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