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f\left(x\right)=\left(6x^5-7x^4-11x+6\right)\left(3x^3+12x^2+9x-7\right)

Solve the equation functionf(x=(-11x+6+-7x^4+6x^5)(9x-7+12x^2+3x^3))

Answer

$f\left(-9x\left(6x^5-7x^4\right)+99x^2+42-6\left(12x^2+3x^3\right)-\left(\left(6x^5-7x^4\right)\left(12x^2+3x^3\right)-11x\left(12x^2+3x^3\right)\right)=0\right)$

Step-by-step explanation

Problem

$f\left(x\right)=\left(6x^5-7x^4-11x+6\right)\left(3x^3+12x^2+9x-7\right)$
1

Multiplying polynomials

$f\left(x=-7\left(6-11x-7x^4+6x^5\right)+9x\left(6-11x-7x^4+6x^5\right)+\left(12x^2+3x^3\right)\left(6-11x-7x^4+6x^5\right)\right)$

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Answer

$f\left(-9x\left(6x^5-7x^4\right)+99x^2+42-6\left(12x^2+3x^3\right)-\left(\left(6x^5-7x^4\right)\left(12x^2+3x^3\right)-11x\left(12x^2+3x^3\right)\right)=0\right)$

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