Question

Equation attached below:

Answer 1

The negative exponents can be brought to the numerator simply by changing the negative sign to positive.

Answer 2

Try doing that first see what you get.

Answer 3

Yep I've done that

Answer 4

You should get E

Answer 5

can you show me step by step of how you solved that? I still got a completely different answer :(

Answer 6

when dividing similar terms raised to eponents, subtrct the exponents in the denom from the exponents in the numerator.

so\[2p ^{8}q ^{8}\div p ^{-2}q ^{-2}\]
goes to\[2p ^{3-(-2)}q ^{8-(-2)}=2p ^{5}q ^{10}\]

Answer 7

\[ \frac{2p^3q^8}{p^{-2}q^{-2}} = 2p^5q^{10}\]

Answer 8

can you do it from here, Genuine?

Answer 9

when you raise an exponent to an exponent you MULTIPLY the exponents

so \[(p ^{4}/2q ^{3})^{2}\]

goes to \[(p ^{4*2}/4q ^{3*2})=P ^{8}/Q ^{^{6}}\]

Answer 10

\[32p ^{7}q ^{10}\div4q ^{6}\]

Answer 11

?

Answer 12

sorry, it's P^8/4q^6

Answer 13

how is it p^8?

Answer 14

4*2 = 8

Answer 15

yes

Answer 16

genuine, which part are you not understanding?

Answer 17

OH. The question was typed wrong! =="
I see now, but thank you for helping me guys

Answer 18

ok