The results are shown step by step below. Step 1: Setup the problem: Step 2: Divide 3x into 3x 3, place the result x 2 above the division line and multiply this by the entire divisor 3x+2. That result is placed below 3x 3 +5x 2 and is subtracted. The -7x is the term we bring down to prepare for the next division by 3x.

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When multiplying monomials, any exponents are added together. So in the example 3x 2 5x 5, “ 2 ” and “ 5 ” will be added and the equations will then look like: 3x 2 5x 5 3 5 = 15x 7. When multiplying polynomials, any exponents are added. Let’s look at the following example: (3x 3)(4x 4). [Note: This is a polynomial. When the ...

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Multiply EVERY term of the first polynomial by EVERY term of the second polynomial. Essentially we need to perform three long multiplications: the 2a in the first polynomial by every term in the second polynomial, the 3b in the first polynomial by every term in the second polynomial and the -7 in the first polynomial by every term in the second polynomial.

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Multiplying Monomials. Did you know that a monomial is a product of a power of variables? It sounds confusing, but these multiplication problems with monomials will help your student learn them front and back! She can see the example to learn how to do it and check her work with each answer...

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Multiplying Monomials and Polynomials (A) Answers. Simplify each expression. 1. (8v2+2v)( 2v +7) = 16v3+52v2+14v. 2. (5g4+5g3)(5g5+4g4) = 25g9+45g8+20g7. 3. ( 8k2+3k 2)(8k39k24k) = 64k5+96k411k3+6k2+8k.

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Sep 15, 2020 · Multiplying monomials and polynomials worksheet answers. You may select which type of monomials and polynomials problem to use. You may select which type of monomials and polynomials problem to use. Over 25 scaffolded questions that start relatively easy and end with some real challenges.