Divide the polynomials. Your answer should be a polynomial. (2x^(4)-3x)/(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. Divide 2x^4 by x to get 2x^3. Calculation: (2x^4) / x = 2x^(4-1) = 2x^3Dividing the second term: Divide the second term of the polynomial by x. Divide -3x by x to get -3. Calculation: (-3x) / x = -3x^(1-1) = -3x^0 = -3Combining the results: Combine the results of the division. Combine the results from Step 2 and Step 3 to get the final answer. Final Answer: 2x^3 - 3

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Divide the polynomials.
Your answer should be a polynomial.

(2x^(4)-3x)/(x)=

Divide the polynomials. $\newline$ Your answer should be a polynomial. $\newline$ $\frac{2 x^{4}-3 x}{x}=$

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Algebra 2

Composition of linear and quadratic functions: find an equation

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Q. Divide the polynomials.

\newline

Your answer should be a polynomial.

\newline

\frac{2 x^{4}-3 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 $x$ . $\newline$ Divide $2x^4$ by $x$ to get $2x^3$ . $\newline$ Calculation: $(2x^4) / x = 2x^{(4-1)} = 2x^3$
Dividing the second term: Divide the second term of the polynomial by $x$ . $\newline$ Divide $-3x$ by $x$ to get $-3$ . $\newline$ Calculation: $(-3x) / x = -3x^{(1-1)} = -3x^0 = -3$
Combining the results: Combine the results of the division. $\newline$ Combine the results from Step $2$ and Step $3$ to get the final answer. $\newline$ Final Answer: $2x^3 - 3$