Question:

What is 4^(3 / 2) ? ? ?

by  |  earlier

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I know it is 8 but I think you could put it in root form? or a different form?

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  1. 4^(3/2)

    = ±√(4^3)

    = ±√64

    = ±√(8 x 8)

    = ±8


  2. 4^(3/2) = 4^(1/2)^3 = [4^(1/2)]^3

    It's easier to see how you get the answer when you separate the exponents.

    Now, start at the inner-most parenthesis and work your way out:

    4^(1/2) = 2

    [2]^3 = 8

    You can write the original in root form:

    (sqrt4)^3

  3. 4 ^3/2

    square root of 4=2^3=8

  4. 8

  5. Just to be different, let's say that

    4^(3/2) = sqrt(4^3)

    = sqrt(64)

    = 8




  6. If 4 ^  1/2 =  sqrt 4^1  or sqrt 4  (sqrt = square root)

    Then  4^ n/3 = sqrt 4^n

    Therefore,

    4^3/2 = sqrt  4^3 = sqrt 64 = 8

  7. = 4^(3/2) of 3/2, 2 is the square root & 3 is the cube of square root of 4

    = (√4)³ Take the square root of 4; it is 2

    = 2³ Take the cube of 2 (2 * 2 * 2)

    = 8

    Answer: 8 is equal to 4^(3/2)

  8. 4^(3/2) = (√4)³ = (2)³ = 8.

    8 is the best way to present your answer. It is the most simplified one (:

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