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Find the slope of the tangent line to g(x)=xg(x) = x at x=5x = 5.\newlineWrite your answer as an integer or a fractions" target="_blank" class="backlink">fraction. Simplify any fractions.\newline____\newline

Full solution

Q. Find the slope of the tangent line to g(x)=xg(x) = x at x=5x = 5.\newlineWrite your answer as an integer or a fraction. Simplify any fractions.\newline____\newline
  1. Identify Function and Point: Step 11: Identify the function and the point where the slope is needed.\newlineFunction: g(x)=xg(x) = x\newlinePoint: x=5x = 5
  2. Find Derivative of Function: Step 22: Since g(x)=xg(x) = x is a linear function, its derivative, which represents the slope of the tangent line, is constant across all values of xx. Derivative of g(x)=1g(x) = 1
  3. Evaluate Derivative at Point: Step 33: Evaluate the derivative at x=5x = 5. Since the derivative is 11, the slope at any point, including x=5x = 5, is 11.

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