How do you express 1/(5sqrt(x^2))15x2 as a fractional exponent?

2 Answers
Sep 6, 2017

1/5 * x^(2 * -1/2) = 1/5 * x^-115x212=15x1

Explanation:

...best I can do.

Sep 6, 2017

Please see processes below.....

Explanation:

I don't really know if you actually mean.... 1/root(5)x^2 or 1/(5 sqrtx^2)15x2or15x2

But which so ever way...

Here is the processes below;

Process 1

For, -> 1/root(5)x^215x2

1/root(5)x^215x2

Note that -> root(5)a = a^(1/5)5a=a15

rArr 1/x^(2 xx 1/5)1x2×15

rArr 1/x^(2/5) -> Answer1x25Answer, Since it's a fractional exponent, hence the answer should have been x^(-2/5)x25, since 1/a = a^-11a=a1

Process 2

For, -> 1/(5 sqrtx^2)15x2

1/(5 sqrtx^2)15x2

rArr 1/(5 xx sqrtx^2)15×x2

Note that -> sqrtx^2 = xx2=x

rArr 1/(5 xx x)15×x

rArr 1/(5x) -> Answer15xAnswer

Which ever way your questions is asked, those above processes gives you the solution to either..

Hope it's crystal??