Question

Choose the correct simplification of the expression

Answer 1

\[\frac{ g^{5} h ^{4}}{ g ^{2} h ^{3}}\]

Answer 2

g7h

g3h

g7h7
\[\frac{ g ^{3} }{ h ^{7}}\]

Answer 3

@satellite73 Can you help? :S

Answer 4

\[\frac{x^{m}}{x^{n}} = x^{m-n}\]

\[\frac{g^5h^4}{g^2h^3}=(\frac{g^5}{g^2})(\frac{h^4}{h^3})\]

Answer 5

what is the next step?

Answer 6

When you're dividing two variables raised to different powers you subtract the top one from the bottom one.

For example:
\[\frac{x^7}{x^3} = x^{7-3} = x^{4}\]

So do that with g and h

Answer 7

Still need help?

Answer 8

The correct expression is \[g ^{3}h\]

Answer 9

\[\frac{ g ^{5}h ^{4} }{ g ^{2}h ^{3} }=g ^{5}h ^{4}g ^{-2}h ^{-3}=g ^{5-2}h ^{4-3}=g ^{3 }h ^{}\]