What is factor-a^4b^3c^2+7a^8b^9c^4-5a^7c^{20} ?

The solution to factor-a^4b^3c^2+7a^8b^9c^4-5a^7c^{20} is a^4c^2(-b^3+7a^4b^9c^2-5a^3c^{18})

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factor-a^4b^3c^2+7a^8b^9c^4-5a^7c^{20}

factor

- a^{4} b^{3} c^{2} + 7 a^{8} b^{9} c^{4} - 5 a^{7} c^{20}

a^{4} c^{2} (- b^{3} + 7 a^{4} b^{9} c^{2} - 5 a^{3} c^{18})

Solution steps

- a^{4} b^{3} c^{2} + 7 a^{8} b^{9} c^{4} - 5 a^{7} c^{20}

Factor out common term

a^{4} c^{2} : a^{4} c^{2} (- b^{3} + 7 a^{4} b^{9} c^{2} - 5 a^{3} c^{18})

= a^{4} c^{2} (- b^{3} + 7 a^{4} b^{9} c^{2} - 5 a^{3} c^{18})

2 \cdot 2^{\frac{1}{3}}

lo g_{3} (1)

\frac{35}{- 10}

4 - x^{2} = - 16

(2 x - 5)^{4} (x - 1)^{3} (x + 1) \leq 0

What is factor-a^4b^3c^2+7a^8b^9c^4-5a^7c^{20} ?
The solution to factor-a^4b^3c^2+7a^8b^9c^4-5a^7c^{20} is a^4c^2(-b^3+7a^4b^9c^2-5a^3c^{18})