What is (9ab^2c^4)(-11a^3b)(-2b^2c^5) ?

The solution to (9ab^2c^4)(-11a^3b)(-2b^2c^5) is 198a^4b^5c^9

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simplify (9ab^2c^4)(-11a^3b)(-2b^2c^5)

simplify

(9 a b^{2} c^{4}) (- 11 a^{3} b) (- 2 b^{2} c^{5})

198 a^{4} b^{5} c^{9}

Solution steps

(9 a b^{2} c^{4}) (- 11 a^{3} b) (- 2 b^{2} c^{5})

Simplify

(- 11 a^{3} b) (- 2 b^{2} c^{5}) : 22 a^{3} b^{3} c^{5}

= 9 a b^{2} c^{4} \cdot 22 a^{3} b^{3} c^{5}

Multiply the numbers:

9 \cdot 22 = 198

= 198 a b^{2} c^{4} a^{3} b^{3} c^{5}

Simplify

a a^{3} : a^{4}

= 198 a^{4} b^{2} c^{4} b^{3} c^{5}

Simplify

b^{2} b^{3} : b^{5}

= 198 a^{4} b^{5} c^{4} c^{5}

Simplify

c^{4} c^{5} : c^{9}

= 198 a^{4} b^{5} c^{9}

\frac{5 a ^{2} b ^{3} c ^{4}}{7 a b ^{3} c ^{6}}

- x \leq 14

7 x^{4} - 7

\frac{7}{4} (- 2) + \frac{25}{6}

x^{2} + 5 x y + 4 y^{2}

What is (9ab^2c^4)(-11a^3b)(-2b^2c^5) ?
The solution to (9ab^2c^4)(-11a^3b)(-2b^2c^5) is 198a^4b^5c^9