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Mathematics 17 Online
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OpenStudy (jdcap):

Of course, it is not a difference of squares, since it has three terms, so it is a trinomial.

OpenStudy (jdcap):

A difference of squares has only two terms. One or both terms may be compounded of binomials... for example: \[(x+3)^2-4\] This expression may be classified as a difference of squares. If we factor it, we get: \[(x+3)^2-4=[(x+3)+4]\,[(x+3)-4]\] Of course, you can add and subtract 3 and 4.

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