What is (-6p^{-4}q^6)(2p^3q) ?

The solution to (-6p^{-4}q^6)(2p^3q) is -(12q^7)/p

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simplify (-6p^{-4}q^6)(2p^3q)

simplify

(- 6 p^{- 4} q^{6}) (2 p^{3} q)

- \frac{12 q ^{7}}{p}

Solution steps

(- 6 p^{- 4} q^{6}) (2 p^{3} q)

Apply rule:

(- a) = - a

(- 6 p^{- 4} q^{6}) = - 6 p^{- 4} q^{6}

= - 6 p^{- 4} q^{6} \cdot 2 p^{3} q

Multiply the numbers:

- 6 \cdot 2 = - 12

= - 12 p^{- 4} q^{6} p^{3} q

Simplify

p^{- 4} p^{3} : \frac{1}{p}

= - 12 \cdot \frac{1}{p} q^{6} q

Simplify

q^{6} q : q^{7}

= - 12 \cdot \frac{1}{p} q^{7}

Simplify

- 12 \cdot \frac{1}{p} q^{7} : - \frac{12 q ^{7}}{p}

= - \frac{12 q ^{7}}{p}

- 11 - 2

- 16 + 7

- 18 + 4

(1 - a + b) (b - a - 1)

\frac{m}{m + n}

What is (-6p^{-4}q^6)(2p^3q) ?
The solution to (-6p^{-4}q^6)(2p^3q) is -(12q^7)/p