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Hi, I need help with negative fraction exponents, for example: x -1/3(-1/3 is an exponent) Yeah I don't know what to do there so I can't finish the whole part of this math problem. So can anyone tell me what to do with negative fraction exponents??? Thanks

2007-08-08 03:54:18 · 6 answers · asked by angiepangie99 1 in Science & Mathematics Mathematics

So what if there was a number infront of the x? Thank you for your answers. =)

2007-08-08 04:10:00 · update #1

6 answers

A negative exponent is one divided by the exponent. So x^-13 = 1/x^1/3.
Dividing an exponent by n is the equivalent of taking the nth root of a number, so x^-1/3 = 1/(3√)x or 1 divided by the third root of x. 8^-1/3, for example, = 1/2

2007-08-08 03:59:25 · answer #1 · answered by Edgar Greenberg 5 · 0 0

x^(-1/3) here ^ stands for 'to the power' or exponent is 1 / x^(1/3). If you have a negative exponent , you can make it positive by putting it in the denominator. Treat the fraction as if it were an integer and proceed with your calculation.

2007-08-08 11:01:23 · answer #2 · answered by cidyah 7 · 0 0

x^( -1/3)
=1/x ^(1/3)

2007-08-08 10:58:38 · answer #3 · answered by iyiogrenci 6 · 0 0

We can solve 3x^(-1/3) for an example.
First invert 3x so that you can ignore the negatve;(1/3x)^(1/3)
Then 1/3x^(1/3)or
One over the third rout of 3x

2007-08-08 11:37:47 · answer #4 · answered by amir a 2 · 0 0

please use notation that makes it clear what you are trying to get us to see.

do you mean (x^(-1/3))^(-1/3)

rules of exponents

x^a times x^b = x^(a+b)
but
(x^a)^b = x^(ab)

so (x^(-1/3))(x^(-1/3)) would be x^(-2/3)
but
(x^(-1/3))^(-1/3) is x^(-1/9)

x^(-1/9) = 1/x^(1/9)

since I don't know the rest of the problem, I can't recommend anything beyond looking at the following link:
http://mathforum.org/library/drmath/sets/select/dm_neg_exponents.html

2007-08-08 11:11:58 · answer #5 · answered by trogwolf 3 · 0 0

you can rewrite as:

1/(x^1/3)

2007-08-08 10:56:48 · answer #6 · answered by miggitymaggz 5 · 0 0

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