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Find the product. Simplify your answer.\newline(4c4)(3c3)(4c - 4)(3c - 3)

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Q. Find the product. Simplify your answer.\newline(4c4)(3c3)(4c - 4)(3c - 3)
  1. Perform Multiplication: Now, we will perform the multiplication for each term.\newline4c(3c)=12c24c(3c) = 12c^2 (First)\newline4c(3)=12c4c(-3) = -12c (Outer)\newline4(3c)=12c-4(3c) = -12c (Inner)\newline4(3)=12-4(-3) = 12 (Last)
  2. Combine Like Terms: Next, we will combine like terms from the multiplication results. 12c212c12c+1212c^2 - 12c - 12c + 12
  3. Combine Like Terms: Combining the like terms 12c-12c and 12c-12c gives us: 12c224c+1212c^2 - 24c + 12
  4. Final Simplified Form: We have now simplified the product of the binomials (4c4)(4c - 4) and (3c3)(3c - 3). The final simplified form is: 12c224c+1212c^2 - 24c + 12

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