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Multiply.

x^(2)(-10 x+6)
Answer:

Multiply.\newlinex2(10x+6) x^{2}(-10 x+6) \newlineAnswer:

Full solution

Q. Multiply.\newlinex2(10x+6) x^{2}(-10 x+6) \newlineAnswer:
  1. Apply Distributive Property: Apply the distributive property to multiply x2x^{2} by each term inside the parentheses.\newline$x^{\(2\)} * (\(-10\) x + \(6\)) = x^{\(2\)} * (\(-10\) x) + x^{\(2\)} * \(6\)
  2. Multiply \(-10 x\): Multiply \(x^{2}\) by \(-10 x\).\(x^{2} \times (-10 x) = -10 x^{(2+1)} = -10 x^{3}\)
  3. Multiply \(6\): Multiply \(x^{2}\) by \(6\). \(\newline\) \(x^{2} \times 6 = 6 x^{2}\)
  4. Combine Results: Combine the results from Step \(2\) and Step \(3\).\(\newline\)\(-10 x^{3} + 6 x^{2}\)

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