What is (14fg^2h^2)(-3f^4g^2h^2) ?

The solution to (14fg^2h^2)(-3f^4g^2h^2) is -42f^5g^4h^4

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simplify (14fg^2h^2)(-3f^4g^2h^2)

simplify

(14 f g^{2} h^{2}) (- 3 f^{4} g^{2} h^{2})

- 42 f^{5} g^{4} h^{4}

Solution steps

(14 f g^{2} h^{2}) (- 3 f^{4} g^{2} h^{2})

Apply rule:

a (- b) = - ab

(14 f g^{2} h^{2}) (- 3 f^{4} g^{2} h^{2}) = - 14 f g^{2} h^{2} \cdot 3 f^{4} g^{2} h^{2}

= - 14 f g^{2} h^{2} \cdot 3 f^{4} g^{2} h^{2}

Multiply the numbers:

- 14 \cdot 3 = - 42

= - 42 f g^{2} h^{2} f^{4} g^{2} h^{2}

Simplify

f f^{4} : f^{5}

= - 42 f^{5} g^{2} h^{2} g^{2} h^{2}

Simplify

g^{2} g^{2} : g^{4}

= - 42 f^{5} g^{4} h^{2} h^{2}

Simplify

h^{2} h^{2} : h^{4}

= - 42 f^{5} g^{4} h^{4}

3 x + 5 (2 x - 1) = 8 - 3 (4 - 5 x)

\frac{1 + 5 i}{- 2 + 3 i}

6 x^{2} - 5 x \leq - 1

9 x > - 99

1 < 1

What is (14fg^2h^2)(-3f^4g^2h^2) ?
The solution to (14fg^2h^2)(-3f^4g^2h^2) is -42f^5g^4h^4