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Find the slope of the tangent line to k(x)=xk(x) = x at x=2x = 2.\newlineWrite your answer as an integer or a fractions" target="_blank" class="backlink">fraction. Simplify any fractions.\newline____

Full solution

Q. Find the slope of the tangent line to k(x)=xk(x) = x at x=2x = 2.\newlineWrite your answer as an integer or a fraction. Simplify any fractions.\newline____
  1. Identify function and point: Identify the function and the point where the slope is needed.\newlineFunction: k(x)=xk(x) = x\newlinePoint: x=2x = 2
  2. Determine derivative of function: Determine the derivative of k(x)k(x) to find the slope of the tangent line.\newlineDerivative of k(x)=1k(x) = 1 (since the derivative of xx with respect to xx is 11)
  3. Evaluate derivative at point: Evaluate the derivative at x=2x = 2 to find the slope at that point.\newlineSlope at x=2x = 2 = 11

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