As an example, the product of (a + b) (a - b) is equal to a squared - b squared."Special product" simply means that there are special cases, when multiplying polynomials, that are worth memorizing. For example, if you know the above, then you can easily start factoring any expression that contains the difference of two perfect squares - for example, x squared minus 1, a to the power 6 minus b to the power 4, or even - if you start using complex numbers - a squared + b squared = a squared - (-1) b squared.
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The patterns in which they appear in the problem make the products special.
TheStudentsTakeOnlyMakeUpExams!
A word with a special meaning in an area of study. - Apex Algebra 1 Sem 1 1.1.4
A word with a special meaning in an area of study. - Apex Algebra 1 Sem 1 1.1.4
The students take only make up exams
Square of BinomialsSquare of MultinomialsTwo Binomials with Like TermsSum and Difference of Two NumbersCube of BinomialsBinomial Theorem
what are the different special product and factory