How do you factor (t+u)3−64?
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Solution:
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We know the algebraic identity:
x³-y³ = (x-y)(x²+xy+y²)
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Here,
(t+u)³-64
= (t+u)³-4³
= (t+u+4)[(t+u)²+(t+u)4+4²]
=(t+u+4)[t²+2tu+u²+4t+4u+16]
=(t+u+4)(t²+u²+2tu+4t+4u+16]
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