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MATH / Let r, s, and t be the roots of the equation 4x³−59x²+32x−32=0. Find the value of f(r)+f(s)+f(t), where f(x)=4x³−59x².

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problem

Let r,r, s,s, and tt be the roots of the equation 4x3−59x2+32x−32=0.4x^3 - 59x^2 + 32x - 32 = 0. Find the value of f(r)+f(s)+f(t)f(r) + f(s) + f(t), where f(x)=4x3−59x2f(x) = 4x^3 - 59x^2.
Plain-text mathematical notation (without MathML)
Let r, s, and t be the roots of the equation 4x³−59x²+32x−32=0. Find the value of f(r)+f(s)+f(t), where f(x)=4x³−59x².
Original LaTeX notation
Let $r,$ $s,$ and $t$ be the roots of the equation $4x^3 - 59x^2 + 32x - 32 = 0.$ Find the value of $f(r) + f(s) + f(t)$, where $f(x) = 4x^3 - 59x^2$.

level

Level 4

type

Intermediate Algebra

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