Factor each Completely.(Difference of Two Squares) 29.-31.) 8+56m²
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Factor each Completely.(Difference of Two Squares) 29.-31.) 8+56m²
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Step-by-step explanation:
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At some point in your study of algebra, you’ll be asked to factor expressions by recognizing some special patterns. The difference of two squares is one of the most common. The good news is, this form is very easy to identify.
Whenever you have a binomial with each term being squared (having an exponent of 22), and they have subtraction as the middle sign, you are guaranteed to have the case of difference of two squares.
The diagram below should provide an intuitive understanding of this concept.
1st term squared minus 2nd term squared
After verifying that you have a difference of two squares, you can now factor it out as a product of two binomials with alternating signs in the middle, positive and negative.