K=4/3
Remember, nth root is the same as raising to the 1/nth power, thus you have (x^4)^(1/3), which is the same as x^(4/3).
2006-09-16 10:03:04
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answer #1
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answered by Pascal 7
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K=4/3 ...
How can it be 1 or 2 ?
2006-09-17 10:02:50
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answer #2
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answered by Innocence Redefined 5
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k=4/3
2006-09-16 17:09:12
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answer #3
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answered by bruinfan 7
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4/3
2006-09-16 17:16:11
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answer #4
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answered by angel_catz 1
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Assuming X and K are whole numbers, here we go. The mistake I've seen some people make is multiplying the value of x like this - X x 3 x 3. WRONG!! A cube is a number multiplied by itself 3 times - X x X x X. If the cube root of X is greater than 4 and we are dealing with whole numbers, then the cube root of X is 5 or more. The value of X would then be 125. Plug this into your formula and 125 > K
2006-09-16 17:22:40
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answer #5
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answered by GAB & R 2
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Looks like 4/3 to me. X^(4/3)....the 4 is the exponent, and the 3 is the cube root.
2006-09-16 17:04:05
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answer #6
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answered by Shaun 4
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Cubed root of x^4 = (x^4)^(1/3) = x^((4*(1/3))=x^(4/3)
k=4/3
2006-09-16 17:05:08
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answer #7
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answered by nospamcwt 5
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It's 4/3.
2006-09-16 17:01:43
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answer #8
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answered by Anonymous
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cubed root of x is x^(1/3)
so cubed root of x^4 is (x^4)^(1/3)
myltiply 4 by (1/3) it will be 4/3
so x^(4/3)=x^k
then k= 4/3
2006-09-16 17:25:28
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answer #9
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answered by Anonymous
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assume that you know the algebraic exponent rules...
such as (x^n) ^ m = x ^ nm etc
cube root of y = y^1/3 and so cube root of (x^4) is (x^4) ^ 1/3 = x^4/3 = x^k and hence k=4/3...
please tell us how you thought k=1 or k=2... there must be some logic... eager to know it !
2006-09-16 17:18:20
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answer #10
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answered by m s 3
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