Divide the polynomials. Your answer should be a polynomial. (3x^(5)-x)/(x)=◻

Understanding division of polynomials: Understand the division of polynomials. When dividing a polynomial by a monomial, you divide each term of the polynomial by the monomial.Dividing the first term: Divide the first term of the polynomial by $x$. $ \frac{3x^5}{x} = 3x^{5-1} = 3x^4 $Dividing the second term: Divide the second term of the polynomial by $x$. $ \frac{-x}{x} = -x^{1-1} = -1 $Combining the results: Combine the results of the division. The result of dividing the polynomial $3x^5 - x$ by $x$ is $3x^4 - 1$.

Resources

Testimonials

Plans

Resources

Testimonials

Plans

AI tutor

Welcome to Bytelearn!

Let’s check out your problem:

Divide the polynomials.
Your answer should be a polynomial.

(3x^(5)-x)/(x)=◻

Divide the polynomials. $\newline$ Your answer should be a polynomial. $\newline$ $\frac{3 x^{5}-x}{x}=\square$

View step-by-step help

Home

Math Problems

Algebra 2

Composition of linear and quadratic functions: find an equation

Full solution

Q. Divide the polynomials.

\newline

Your answer should be a polynomial.

\newline

\frac{3 x^{5}-x}{x}=\square

Understanding division of polynomials: Understand the division of polynomials. When dividing a polynomial by a monomial, you divide each term of the polynomial by the monomial.
Dividing the first term: Divide the first term of the polynomial by $x$ . $\newline$ $\frac{3x^5}{x} = 3x^{5-1} = 3x^4$
Dividing the second term: Divide the second term of the polynomial by $x$ . $\newline$ $\frac{-x}{x} = -x^{1-1} = -1$
Combining the results: Combine the results of the division. $\newline$ The result of dividing the polynomial $3x^5 - x$ by $x$ is $3x^4 - 1$ .