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Find the product. Simplify your answer.\newline(s+1)(2s+4)(s + 1)(2s + 4)

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Q. Find the product. Simplify your answer.\newline(s+1)(2s+4)(s + 1)(2s + 4)
  1. Distribute ss to terms: Now, we will distribute ss to both terms in the first binomial.s(2s+4)=s(2s)+s(4)=2s2+4ss(2s + 4) = s(2s) + s(4) = 2s^2 + 4s
  2. Distribute 11 to terms: Next, we will distribute 11 to both terms in the second binomial.\newline1(2s+4)=1(2s)+1(4)=2s+41(2s + 4) = 1(2s) + 1(4) = 2s + 4
  3. Combine like terms: Now, we will combine like terms from the results of the previous two steps. 2s2+4s+2s+4=2s2+(4s+2s)+4=2s2+6s+42s^2 + 4s + 2s + 4 = 2s^2 + (4s + 2s) + 4 = 2s^2 + 6s + 4

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