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Find the product. Simplify your answer.\newline(4v3)(v+2)(4v - 3)(v + 2)

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Q. Find the product. Simplify your answer.\newline(4v3)(v+2)(4v - 3)(v + 2)
  1. Apply Distributive Property: Apply the distributive property to multiply the two binomials.\newline(4v3)(v+2)=4v(v+2)3(v+2)(4v - 3)(v + 2) = 4v(v + 2) - 3(v + 2)
  2. Distribute 4v4v: Distribute 4v4v across the terms inside the parentheses.\newline4v(v + 2) = 4v \times v + 4v \times 2\(\newline= 4v^2 + 8v\)
  3. Distribute 3-3: Distribute 3-3 across the terms inside the parentheses.\newline-3(v + 2) = -3 \times v - 3 \times 2\(\newline= -3v - 6\)
  4. Combine Results: Combine the results from Step 22 and Step 33.\newline(4v3)(v+2)=4v2+8v3v6(4v - 3)(v + 2) = 4v^2 + 8v - 3v - 6
  5. Combine Like Terms: Combine like terms.\newline4v2+8v3v6=4v2+(8v3v)64v^2 + 8v - 3v - 6 = 4v^2 + (8v - 3v) - 6\newline=4v2+5v6= 4v^2 + 5v - 6

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