Given the function f(x)=(1)/(4)x+(3)/(2)x^(3), then what is -f(x) as a simplified polynomial? Answer:

Multiply by -1: To find -f(x), we need to multiply each term in the function f(x) by -1. f(x) = (1/4)x + (3/2)x^3 Now, multiply each term by -1: -f(x) = -(1/4)x - (3/2)x^3Check for Errors: Check for any math errors in the previous step. We correctly multiplied each term by -1, so there are no math errors.Simplify if Necessary: Simplify the expression if necessary. However, the expression is already in its simplest form, so no further simplification is needed.

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Given the function
f(x)=(1)/(4)x+(3)/(2)x^(3), then what is
-f(x) as a simplified polynomial?
Answer:

Given the function $f(x)=\frac{1}{4} x+\frac{3}{2} x^{3}$ , then what is $-f(x)$ as a simplified polynomial? $\newline$ Answer:

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Algebra 2

Composition of linear and quadratic functions: find an equation

Full solution

Q. Given the function

f(x)=\frac{1}{4} x+\frac{3}{2} x^{3}

, then what is

-f(x)

as a simplified polynomial?

\newline

Answer:

Multiply by $-1$ : To find $-f(x)$ , we need to multiply each term in the function $f(x)$ by $-1$ .
$f(x) = (\frac{1}{4})x + (\frac{3}{2})x^3$
Now, multiply each term by $-1$ :
-f(x) = -(\frac{$1$}{$4$})x - (\frac{$3$}{$2$})x^\(3
Check for Errors: Check for any math errors in the previous step. We correctly multiplied each term by $-1$ , so there are no math errors.
Simplify if Necessary: Simplify the expression if necessary. However, the expression is already in its simplest form, so no further simplification is needed.