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factorize p(p-r)-q(q-r) I know the answer but not the working method.
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Distribute p and q to brackets..
p(p-r)-q(q-r) = p^2 -pr - q^2 + qr = p^2 - q^2 - pr + qr = (p+q)(p-q) - r (p-q) = ...?
\[\large p^2 - pr - q^2 + qr\]
Identity used: \(a^2-b^2 = (a+b)(a-b)\)
the answer is \[(p-q)(p+q-r)\]
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I haven't done the whole question! I left one step for you :)
exactly.... thats the answer i got.... n it is absolutely correct... tnx
\[p^2 - pr - q^2 + qr \implies (p^2 -q^2) + qr - pr \implies (p+q)(p-q) + r(q-p)\] \[\large (p+q)(p-q) + r(q-p) \implies (p-q)[p+q - r]\]
You're welcome!
:)
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