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Question 57 Suppose you know the following: • f(10) = 9 • f'(10) = 5 • f'(x) is continuous for all x Find the following. $\lim_{x \to 10} \frac{e^{f(x)} - e^9}{\ln(f(x)) - \ln(9)} =$ $\lim_{x \to 10} \frac{(x - 10)f(x)}{e^x(f(x) - 9)} = $

          Question 57
Suppose you know the following:
• f(10) = 9
• f'(10) = 5
• f'(x) is continuous for all x
Find the following.
$\lim_{x \to 10} \frac{e^{f(x)} - e^9}{\ln(f(x)) - \ln(9)} =$
$\lim_{x \to 10} \frac{(x - 10)f(x)}{e^x(f(x) - 9)} = $

Question 57
Suppose you know the following:
• f(10) = 9
• f'(10) = 5
• f'(x) is continuous for all x
Find the following.
limx → 10(e^f(x) - e^9)/(ln(f(x)) - ln(9)) =
limx → 10((x - 10)f(x))/(e^x(f(x) - 9)) =

Added by Stephen M.

Calculus: Early Transcendentals

James Stewart 8th Edition

Instant Answer

Solved by Expert Suzanne W.

03/01/2022

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Step 1: e10=-10 Show more…

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Question 57 Suppose you know the following: f(10) = 9 f(10) = 5 f is continuous for all x Find the following: e^f(z) = e^9 lim(x->10) -10ln(f(x)-ln(9)) lim(x->10) -10e^(f(x)-9)