Let \lim_{x \to 8} f(x) = 16 and \lim_{x \to 8} g(x) = 15. Use the limit rules to find the following limit. \lim_{x \to 8} [f(x) - g(x)] \lim_{x \to 8} [f(x) - g(x)] = (Simplify your answer.)

          Let \lim_{x \to 8} f(x) = 16 and \lim_{x \to 8} g(x) = 15. Use the limit rules to find the following limit.
\lim_{x \to 8} [f(x) - g(x)]
\lim_{x \to 8} [f(x) - g(x)] = 
(Simplify your answer.)

Let limx →8 f(x) = 16 and limx →8 g(x) = 15. Use the limit rules to find the following limit.
limx →8 [f(x) - g(x)]
limx →8 [f(x) - g(x)] =
(Simplify your answer.)

Added by Ann M.

Calculus: Early Transcendentals

James Stewart 8th Edition

Instant Answer

Solved by Expert Andrew Noble

06/08/2022

Step 1

Given that \lim_(x->8)f(x)=16 and \lim_(x->8)g(x)=15, we can use the limit rules to find the limit of f(x) - g(x) as x approaches 8. Show more…

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Let lim_(x->8)f(x)=16 and lim_(x->8)g(x)=15. Use the limit rules to find the following limit. lim_(x->8)[f(x)-g(x)] lim_(x->8)[f(x)-g(x)]= (Simplify your answer.) X-8 X-8 lim [f(x)-g(x)] X-8 lim [f(x-g(x)]= X-8 (Simplify your answer.)