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Find the product. Simplify your answer.\newline(3b+2)(b+3)(3b + 2)(b + 3)

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Q. Find the product. Simplify your answer.\newline(3b+2)(b+3)(3b + 2)(b + 3)
  1. Apply Distributive Property: Apply the distributive property to multiply the two binomials.\newline(3b+2)(b+3)=3b(b+3)+2(b+3)(3b + 2)(b + 3) = 3b(b + 3) + 2(b + 3)
  2. Distribute 3b3b: Distribute 3b3b across the terms inside the parentheses.\newline3b(b + 3) = 3b\cdot b + 3b\cdot 3\(\newline= 3b^2 + 9b\)
  3. Distribute 22: Distribute 22 across the terms inside the parentheses.\newline2(b+3)=2b+232(b + 3) = 2\cdot b + 2\cdot 3\newline=2b+6= 2b + 6
  4. Combine Results: Combine the results from Step 22 and Step 33.\newline(3b+2)(b+3)=3b2+9b+2b+6(3b + 2)(b + 3) = 3b^2 + 9b + 2b + 6
  5. Combine Like Terms: Combine like terms.\newline3b2+9b+2b+6=3b2+(9b+2b)+63b^2 + 9b + 2b + 6 = 3b^2 + (9b + 2b) + 6\newline=3b2+11b+6= 3b^2 + 11b + 6

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