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Expand. (IMAGE IN COMMENTS) a. -9c^4/a^3 b^2 + 12c^3 z^2/a b b. 12b^3 c^3/z^2 - 9a^2 b^2/c^2 c. 12c^3 z^2/b - 9c^4/a^2 b^2 d. undefined e. none of the above
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start by simplifying the denominators in the parentheses \(\huge \frac{4bc^2}{z^{-2}}=4bc^2z^2\)
alright
and then the next part is 3c^3/a^2 ?
correct. so now we have \(\huge \frac{3b^{-2}c}{1}(4bc^2z^2-\frac{3c^3}{a^2}) \)
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okay so when i went from there the answer i'm getting is B?
\[\huge \frac{3c}{b^2}(\frac{4a^2bc^2z^2}{a^2}-\frac{3c^3}{a^2})\] \(\huge \frac{3c}{b^2}(\frac{4a^2bc^2z^2-3c^3}{a^2})\) \(\huge (\frac{3c(4a^2bc^2z^2-3c^3)}{a^2b^2})=\frac{(12a^2bc^3z^2-9c^4)}{a^2b^2})=\)
so the right answer should be C then?
unless I messed up, yeah
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