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Explain the FOIL method of multiplying polynomials? - Answers

The FOIL method is used to multiply together two polynomials, each consisting of two terms. In general the polynomials could be of any degree and each could contain a number of variables. However, FOIL is generally used for two monomials in one variable; that is (ax + b) and (cx + d) To multiply these two monomials together - F = Multiply together the FIRST term of each bracket: ax * cx = acx2 O = Multiply the OUTER terms in the way the brackets are written out= ax * d = adx I = Multiply the INNER terms = b * cx = bcx L = Multiply the LAST terms of each bracket = b * d = bd Add together: acx2 + adx + bcx + bd Lastly, combine the middle two terms which are "like" terms to give acx2 + (ad + bc)*x + bd



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Explain the FOIL method of multiplying polynomials? - Answers

https://math.answers.com/other-math/Explain_the_FOIL_method_of_multiplying_polynomials

The FOIL method is used to multiply together two polynomials, each consisting of two terms. In general the polynomials could be of any degree and each could contain a number of variables. However, FOIL is generally used for two monomials in one variable; that is (ax + b) and (cx + d) To multiply these two monomials together - F = Multiply together the FIRST term of each bracket: ax * cx = acx2 O = Multiply the OUTER terms in the way the brackets are written out= ax * d = adx I = Multiply the INNER terms = b * cx = bcx L = Multiply the LAST terms of each bracket = b * d = bd Add together: acx2 + adx + bcx + bd Lastly, combine the middle two terms which are "like" terms to give acx2 + (ad + bc)*x + bd



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https://math.answers.com/other-math/Explain_the_FOIL_method_of_multiplying_polynomials

Explain the FOIL method of multiplying polynomials? - Answers

The FOIL method is used to multiply together two polynomials, each consisting of two terms. In general the polynomials could be of any degree and each could contain a number of variables. However, FOIL is generally used for two monomials in one variable; that is (ax + b) and (cx + d) To multiply these two monomials together - F = Multiply together the FIRST term of each bracket: ax * cx = acx2 O = Multiply the OUTER terms in the way the brackets are written out= ax * d = adx I = Multiply the INNER terms = b * cx = bcx L = Multiply the LAST terms of each bracket = b * d = bd Add together: acx2 + adx + bcx + bd Lastly, combine the middle two terms which are "like" terms to give acx2 + (ad + bc)*x + bd

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      The FOIL method is used to multiply together two polynomials, each consisting of two terms. In general the polynomials could be of any degree and each could contain a number of variables. However, FOIL is generally used for two monomials in one variable; that is (ax + b) and (cx + d) To multiply these two monomials together - F = Multiply together the FIRST term of each bracket: ax * cx = acx2 O = Multiply the OUTER terms in the way the brackets are written out= ax * d = adx I = Multiply the INNER terms = b * cx = bcx L = Multiply the LAST terms of each bracket = b * d = bd Add together: acx2 + adx + bcx + bd Lastly, combine the middle two terms which are "like" terms to give acx2 + (ad + bc)*x + bd

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