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Use the following function rule to find f(10)f(10).\newlinef(x)=2∣x∣−9f(x) = 2|x| - 9\newlinef(10)=f(10) = _____

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Evaluate a nonlinear functionright chevron icon

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Q. Use the following function rule to find f(10)f(10).\newlinef(x)=2∣x∣−9f(x) = 2|x| - 9\newlinef(10)=f(10) = _____
  1. Identify value: Step 11: Identify the value to substitute into the function.\newlineWe need to find f(10)f(10), so substitute x=10x = 10 into the function.\newlinef(10)=2∣10∣−9f(10) = 2|10| - 9
  2. Calculate absolute value: Step 22: Calculate the absolute value of 1010.∣10∣=10|10| = 10 Now substitute back into the function:f(10)=2×10−9f(10) = 2 \times 10 - 9
  3. Perform multiplication and subtraction: Step 33: Perform the multiplication and subtraction.\newline2×10=202 \times 10 = 20\newline20−9=1120 - 9 = 11\newlineSo, f(10)=11f(10) = 11

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