Divide the polynomials. Your answer should be in the form p(x)+(k)/(x) where p is a polynomial and k is an integer. (2x^(4)+5x+4)/(x)=◻

Divide by x: Divide each term of the polynomial $2x^4 + 5x + 4$ by $x$. We divide $2x^4$ by $x$ to get $2x^3$. We divide $5x$ by $x$ to get $5$. We divide $4$ by $x$ to get $\frac{4}{x}$.Combine division results: Combine the results of the division to express the answer in the form $p(x) + \frac{k}{x}$. The polynomial part $p(x)$ is $2x^3 + 5$. The remainder part is $\frac{4}{x}$. So, the final answer is $2x^3 + 5 + \frac{4}{x}$.

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Divide the polynomials.
Your answer should be in the form
p(x)+(k)/(x) where
p is a polynomial and
k is an integer.

(2x^(4)+5x+4)/(x)=◻

Divide the polynomials. $\newline$ Your answer should be in the form $p(x)+\frac{k}{x}$ where $p$ is a polynomial and $k$ is an integer. $\newline$ $\frac{2 x^{4}+5 x+4}{x}=\square$

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Math Problems

Algebra 1

Find the inverse of a linear function

Full solution

Q. Divide the polynomials.

\newline

Your answer should be in the form

p(x)+\frac{k}{x}

where

p

is a polynomial and

k

is an integer.

\newline

\frac{2 x^{4}+5 x+4}{x}=\square

Divide by x: Divide each term of the polynomial $2x^4 + 5x + 4$ by $x$ . $\newline$ We divide $2x^4$ by $x$ to get $2x^3$ . $\newline$ We divide $5x$ by $x$ to get $5$ . $\newline$ We divide $4$ by $x$ to get $x$ $0$ .
Combine division results: Combine the results of the division to express the answer in the form $p(x) + \frac{k}{x}$ . $\newline$ The polynomial part $p(x)$ is $2x^3 + 5$ . $\newline$ The remainder part is $\frac{4}{x}$ . $\newline$ So, the final answer is $2x^3 + 5 + \frac{4}{x}$ .