M.2HS.6
Understand that polynomials form a system analogous to the integers, namely, they are closed under the operations of addition, subtraction, and multiplication; add, subtract and multiply polynomials.
Example Problems
Factor the expression completely:
Factor the expression completely:
Factor the expression completely:
Khan Academy ResourcesWarmup: Multiplying binomialsMultiplying binomials by polynomials reviewAdding and subtracting polynomials reviewBinomial special products reviewMultiplying monomials by polynomials reviewAdd polynomials (intro)Multiply binomials by polynomialsMultiply binomials introMultiply binomials by polynomials: area modelPolynomial special products: perfect squareMultiply monomials by polynomialsPolynomial special products: difference of squaresMultiply monomials Add & subtract polynomialsMultiply binomials: area modelMultiply perfect squares of binomialsMultiply monomials by polynomials: area modelSubtract polynomials (intro)Multiply binomialsSubtracting polynomialsMultiplying monomials by polynomialsMultiplying binomialsSpecial products of the form (ax+b)(ax-b)Squaring binomials of the form (ax+b)²Multiplying binomials by polynomialsAdding polynomialsMultiply monomials by polynomials: Area modelPolynomial special products: difference of squaresSquaring binomials of the form (x+a)²Multiplying binomials: area modelSpecial products of the form (x+a)(x-a)Polynomial subtractionMultiplying monomials by polynomials: area modelMultiplying binomials introPolynomial special products: perfect squareMultiplying monomialsMultiplying binomials by polynomials: area model

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