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kondaur [170]
4 years ago
10

Can someone help me with this quick? Thank you!

Mathematics
1 answer:
san4es73 [151]4 years ago
6 0

remember that (ab)/(cd)=(a/c)(b/c)

also remember that (a^b)^c=a^{bc}=(a^c)^b

also, \frac{a^b}{a^c}=a^{b-c} and a^{-b}=\frac{1}{a^b} and (ab)^c=(a^c)(b^c)

group the like bits together

\frac{3(2x^4y^6)^5}{(3x^6y^3)^4}=

\frac{3(2^5)((x^4)^5)((y^6)^5)}{(3^4)((x^6)^4)((y^3)^4)}=

\frac{(3^1)(2^5)(x^{20})(y^{30})}{(3^4)(x^{24})(y^{12})}=

(\frac{3^1}{3^4})(\frac{2^5}{1})(\frac{x^{20}}{x^{24}})(\frac{y^{30}}{y^{12}})=

(3^{1-4})(2^5)(x^{20-24})(y^{30-12})=

(3^{-3})(2^5)(x^{-4})(y^{18})=

(\frac{1}{3^3})(\frac{2^5}{1})(\frac{1}{x^4})(\frac{y^{18}}{1})=

\frac{(2^5)(y^{18})}{(3^3)(x^4)}=

\frac{32y^{18}}{27x^4}

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We want to solve:

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To solve this we need to remember the inverse functions.

If we have two functions f(x) and g(x), these functions are inverses if:

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We can apply the inverse function to both sides to get:

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7 0
3 years ago
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The computation is shown below:

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And, the oranges be y

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