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Find the product. Simplify your answer. \newline4f(4f21)-4f(4f^2 - 1)

Full solution

Q. Find the product. Simplify your answer. \newline4f(4f21)-4f(4f^2 - 1)
  1. Distribute 4f-4f: We need to distribute 4f-4f to both terms inside the parentheses: 4f24f^2 and 1-1.\newline4f(4f21)=4f×4f24f×(1)-4f(4f^2 - 1) = -4f \times 4f^2 - 4f \times (-1)
  2. Simplify 4f×4f2-4f \times 4f^2: Now, we simplify 4f×4f2-4f \times 4f^2.4f×4f2=16f3-4f \times 4f^2 = -16f^3 (Multiplying the coefficients and adding the exponents of ff)
  3. Simplify 4f×(1)-4f \times (-1): Next, we simplify 4f×(1)-4f \times (-1).\newline4f×(1)=4f-4f \times (-1) = 4f (Multiplying the coefficients and considering the negative signs cancel each other out)
  4. Combine simplified terms: Combine the two simplified terms to get the final answer. \newline16f3+4f-16f^3 + 4f

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