Explain how to multiply a monomial and a polynomial that is
Last updated: 7/10/2022

Explain how to multiply a monomial and a polynomial that is not a monomial. Give an example, CELLID Choose the correct answer below. OA. To multiply a monomial and a polynomial, use the distributive property to multiply each term of the polynomial by the monomial. For example, 3x (2x²+5) = 6x³ + 15x. OB. To multiply a monomial and a polynomial, use the commutative property to add the monomial to the polynomial. For example, 3x (2x²+5)=2x²+3x+5. OC. To multiply a monomial and a polynomial, use the associative property to add the monomial to each term of the polynomial. For example, 3x (2x+5) = (2x²+3x)+(5+3x). OD. To multiply a monomial and a polynomial, use the distributive property to subtract the monomial from each term of the polynomial. For example, 3x (2x²+5) = (2x²-3x) + (5-3x).