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Expand. Your answer should be a polynomial in standard form. (3b-4)(b+2)=

Expand.\newlineYour answer should be a polynomial in standard form.\newline(3b−4)(b+2)=(3b-4)(b+2)=

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Q. Expand.\newlineYour answer should be a polynomial in standard form.\newline(3b−4)(b+2)=(3b-4)(b+2)=
  1. Simplifying each term: Now, we will simplify each term.\newline3b(b)=3b23b(b) = 3b^2\newline3b(2)=6b3b(2) = 6b\newline−4(b)=−4b-4(b) = -4b\newline−4(2)=−8-4(2) = -8\newlineSo, (3b−4)(b+2)=3b2+6b−4b−8(3b-4)(b+2) = 3b^2 + 6b - 4b - 8
  2. Combining like terms: Next, we combine like terms. \newline3b2+6b−4b=3b2+2b3b^2 + 6b - 4b = 3b^2 + 2b\newlineSo, (3b−4)(b+2)=3b2+2b−8(3b-4)(b+2) = 3b^2 + 2b - 8

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