How do you factor the monomial $42 g^{3} h^{3}$ $42g^3h^3$ completely?

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How do you factor the monomial $42 g^{3} h^{3}$ $42g^3h^3$ completely?

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Answer 1 · 2017-08-22T17:48:06

Factoring this terms gives:

$42 g^{3} h^{3} \Rightarrow 2 \times 3 \times 7 \times g \times g \times g \times h \times h \times h$ $42g^3h^3 => 2 xx 3 xx 7 xx g xx g xx g xx h xx h xx h$

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How do you factor the monomial $42 g^{3} h^{3}$ $42g^3h^3$ completely?

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How do you factor the monomial $42 g^{3} h^{3}$ $42g^3h^3$ completely?