What is (3m^5n^3p^4)/(5m^6n^4p^2q^5) ?

The solution to (3m^5n^3p^4)/(5m^6n^4p^2q^5) is (3p^2)/(5mnq^5)

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simplify (3m^5n^3p^4)/(5m^6n^4p^2q^5)

simplify

\frac{3 m ^{5} n ^{3} p ^{4}}{5 m ^{6} n ^{4} p ^{2} q ^{5}}

\frac{3 p ^{2}}{5 mn q ^{5}}

Solution steps

\frac{3 m ^{5} n ^{3} p ^{4}}{5 m ^{6} n ^{4} p ^{2} q ^{5}}

Simplify

\frac{p ^{4}}{p ^{2}} : p^{2}

= \frac{3 m ^{5} n ^{3} p ^{2}}{5 m ^{6} n ^{4} q ^{5}}

Simplify

\frac{m ^{5}}{m ^{6}} : \frac{1}{m}

= \frac{3 n ^{3} p ^{2}}{5 m n ^{4} q ^{5}}

Simplify

\frac{n ^{3}}{n ^{4}} : \frac{1}{n}

= \frac{3 p ^{2}}{5 mn q ^{5}}

\frac{4}{5} (x - 10) = 20

1 + x = 16

∣ 4 y - 7 ∣ \geq 14

5 x^{4} - 20 x^{3} + 20 x^{2}

What is (3m^5n^3p^4)/(5m^6n^4p^2q^5) ?
The solution to (3m^5n^3p^4)/(5m^6n^4p^2q^5) is (3p^2)/(5mnq^5)