Evaluate the Limit limit as x approaches 1 of f(x)

Problem

(lim_x→1)(ƒ(x))

Solution

1. Identify the goal, which is to find the value that the function ƒ(x) approaches as the input x gets arbitrarily close to 1

2. Check for the definition of the function ƒ(x) Since no specific algebraic expression for ƒ(x) was provided in the prompt, we assume the standard notation for a general limit evaluation.

3. Apply the direct substitution property if ƒ(x) is continuous at x=1

4. Evaluate the limit by calculating ƒ(1)

Final Answer

(lim_x→1)(ƒ(x))=ƒ(1)

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