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https://math.answers.com/math-and-arithmetic/How_do_you_multiply_polynomials_using_distributive_property_of_multiplication

How do you multiply polynomials using distributive property of multiplication? - Answers

The Distributive Property helps with mental math and should be taught to children as a method to multiply much quicker in their heads. The method is FOIL for First Outside Inside Last (x3+x2)(x+1) <--- think of the (x+1) as a separate term and distribute x3(x+1) + x2(x+1) <---intermediate step not usually written x3(x) + x3(1) + x2(x) + x2(1) <---multiply and collect like terms F O I L x4 + 2x3 + x2



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How do you multiply polynomials using distributive property of multiplication? - Answers

https://math.answers.com/math-and-arithmetic/How_do_you_multiply_polynomials_using_distributive_property_of_multiplication

The Distributive Property helps with mental math and should be taught to children as a method to multiply much quicker in their heads. The method is FOIL for First Outside Inside Last (x3+x2)(x+1) <--- think of the (x+1) as a separate term and distribute x3(x+1) + x2(x+1) <---intermediate step not usually written x3(x) + x3(1) + x2(x) + x2(1) <---multiply and collect like terms F O I L x4 + 2x3 + x2



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https://math.answers.com/math-and-arithmetic/How_do_you_multiply_polynomials_using_distributive_property_of_multiplication

How do you multiply polynomials using distributive property of multiplication? - Answers

The Distributive Property helps with mental math and should be taught to children as a method to multiply much quicker in their heads. The method is FOIL for First Outside Inside Last (x3+x2)(x+1) <--- think of the (x+1) as a separate term and distribute x3(x+1) + x2(x+1) <---intermediate step not usually written x3(x) + x3(1) + x2(x) + x2(1) <---multiply and collect like terms F O I L x4 + 2x3 + x2

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      The Distributive Property helps with mental math and should be taught to children as a method to multiply much quicker in their heads. The method is FOIL for First Outside Inside Last (x3+x2)(x+1) <--- think of the (x+1) as a separate term and distribute x3(x+1) + x2(x+1) <---intermediate step not usually written x3(x) + x3(1) + x2(x) + x2(1) <---multiply and collect like terms F O I L x4 + 2x3 + x2

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