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

huh ?

so first take care of the constants,
\[\frac{8}{4}=\]

so combine your constant and your variables to get
\[2y^{7-5}=2y^2\]

\[ (18x ^{5}+6x ^{4}-12x ^{3})\div6x ^{2} \] is the q btw it didnt post the powers

the second equation you need to split everything up into their own fractions

same for the first one

I have no idea how to do this

so
\[\frac{18x^5+6x^4-12x^3}{6x^2}=\frac{18x^5}{6x^2}+\frac{6x^4}{6x^2}-\frac{12x^3}{6x^2}\]

then do what we did in the first one

Still have no idea lol

Thanks guys