What is (4m^4n^4)/(2nm^0*3m^0) ?

The solution to (4m^4n^4)/(2nm^0*3m^0) is (2m^4n^3)/3

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simplify (4m^4n^4)/(2nm^0*3m^0)

simplify

\frac{4 m ^{4} n ^{4}}{2 n m ^{0} \cdot 3 m ^{0}}

\frac{2 m ^{4} n ^{3}}{3}

Solution steps

\frac{4 m ^{4} n ^{4}}{2 n m ^{0} \cdot 3 m ^{0}}

Simplify

\frac{4 m ^{4} n ^{4}}{2 n m ^{0} \cdot 3 m ^{0}} : \frac{4 m ^{4} n ^{4}}{2 n \cdot 3}

= \frac{4 m ^{4} n ^{4}}{2 n \cdot 3}

Factor the number:

4 = 2 \cdot 2

= \frac{2 \cdot 2 m ^{4} n ^{4}}{2 n \cdot 3}

Cancel the common factor:

2

= \frac{2 m ^{4} n ^{4}}{n \cdot 3}

Simplify

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

= \frac{2 m ^{4} n ^{3}}{3}

(\frac{2 x ^{0}}{4 x ^{- 2} y ^{4}})^{2}

4 m^{2} n + 12 m^{2} - n - 3

12 x + 6 \geq 9 x + 12

\frac{x + 8}{4} = \frac{x - 3}{6}

- 4 < x - 2 < 14

What is (4m^4n^4)/(2nm^0*3m^0) ?
The solution to (4m^4n^4)/(2nm^0*3m^0) is (2m^4n^3)/3