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(-x^2)^3/4z ÷ 3x/8z^2 =
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that was wrong i forgot the square
ooh
6x/8y^3 ÷ (2x^2)^3/9x^4 =
start with \[\frac{-x^6\times 8z^2}{4z\times 3x}\] that should work
cancel a 4, and x and a z to get \[-\frac{2x^5z}{3}\]
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start with \[\frac{6x\times 9x^4}{8y^3\times 8x^6}\]
sorry. i wrote the problem wrong. it is 9y^4
and how did you get 8x^6 out of (2x^2)^3
then start with \[\frac{6x\times 9y^4}{8y^3\times 8x^6}\]
\[(2x^2)^3=2^3\times (x^2)^3=8\times x^{2\times 3}=8x^6\]
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(2x^2)^3 = 2x^2 * 2x^2 * 2x^2. and 2 * 2 * 2 = 8. oh i see. someone else told me differently.
same thing right?
yup
still not done \[\frac{6x\times 9y^4}{8y^3\times 8x^6}\] \[\frac{27y}{32x^5}\] by canceling
okay.
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and (a^2)^2/3b / 4a^5/(b^3)^2=
(a^2)^2/3b / 4a^5/(b^3)^2=
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