Lim x--a (f(x) - f(a))/(x-a) gives

1.	Lim x--a (f(x) - f(a))/(x-a) gives
Answer» SOLUTION TO CHOOSE THE CORRECT OPTION $\displaystyle \sf{ \lim_{x \to a} \: \frac{<klux>F</klux>(x) - f(a)}{x-a}} \: \: gives$ Limit of f(x) at a DERIVATIVE of f(x) as x TENDS to a Slope of f'(x) None of these EVALUATION $\displaystyle \sf{ \lim_{x \to a} \: \frac{f(x) - f(a)}{x-a}} \: \:$ SOLVE USING L'HOSPITAL RULE $\displaystyle \sf{ \lim_{x \to a} \: \frac{f(x) - f(a)}{x-a}} \: \: \: \bigg( \frac{0}{0} \: \: form \bigg)$ $\displaystyle \sf{ = \lim_{x \to a} \: \frac{f'(x) }{1}} \: \:$ $\displaystyle \sf{ =f'(a)} \: \:$ = Derivative of f(x) as x tends to a FINAL ANSWER Hence the correct option is Derivative of f(x) as x tends to a ━━━━━━━━━━━━━━━━ Learn more from Brainly :- 1. Lim x→0 (log 1+8x)/x brainly.in/question/18998465 2.the VALUE of limited x to 0 sin7x+sin5x÷tan5x-tan2x is brainly.in/question/28582236

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