QUESTION IMAGE
Question
multiply the polynomials.
(4s - 4)(16s^{2}+16s + 16)=square
Step1: Apply distributive property
$(4s)\times(16s^{2}+16s + 16)-4\times(16s^{2}+16s + 16)$
Step2: Multiply each term
$(4s\times16s^{2}+4s\times16s + 4s\times16)-(4\times16s^{2}+4\times16s + 4\times16)$
$64s^{3}+64s^{2}+64s-(64s^{2}+64s + 64)$
Step3: Remove parentheses and simplify
$64s^{3}+64s^{2}+64s - 64s^{2}-64s - 64$
$64s^{3}-64$
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$64s^{3}-64$