What is (12mn)(-m^3n^{-2}p^5)(2m) ?

The solution to (12mn)(-m^3n^{-2}p^5)(2m) is -(24m^5p^5)/n

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simplify (12mn)(-m^3n^{-2}p^5)(2m)

simplify

(12 mn) (- m^{3} n^{- 2} p^{5}) (2 m)

- \frac{24 m ^{5} p ^{5}}{n}

Solution steps

(12 mn) (- m^{3} n^{- 2} p^{5}) (2 m)

Apply rule:

a (- b) = - ab

(12 mn) (- m^{3} n^{- 2} p^{5}) = - 12 mn m^{3} n^{- 2} p^{5}

= - 12 mn m^{3} n^{- 2} p^{5} \cdot 2 m

Multiply the numbers:

- 12 \cdot 2 = - 24

= - 24 mn m^{3} n^{- 2} p^{5} m

Simplify

m m^{3} m : m^{5}

= - 24 m^{5} n n^{- 2} p^{5}

Simplify

n n^{- 2} : \frac{1}{n}

= - 24 m^{5} \frac{1}{n} p^{5}

Simplify

- 24 m^{5} \frac{1}{n} p^{5} : - \frac{24 m ^{5} p ^{5}}{n}

= - \frac{24 m ^{5} p ^{5}}{n}

3 (2 y - 3) = 7

x^{2} + x y - 5 x - 5 y

4 - x^{2} > x + 7

0.6 x^{2} - 1.5 x + 1 = 0

\frac{3 + 2}{1 - 3}

What is (12mn)(-m^3n^{-2}p^5)(2m) ?
The solution to (12mn)(-m^3n^{-2}p^5)(2m) is -(24m^5p^5)/n