For the given function f(x) and the given values of c and > 0, find L...

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For the given function f(x) and the given values of c and > 0, find L = lim f(x). X-C Then determine the largest value for 8>0 such that [f(x) - L| < & whenever 0 < |xc| <8. x- -81 f(x)= c=9, =0.01 X-9 The value of L is (Simplify your answer.) The largest value of 8>0 such that [f(x) - L| < whenever 0 < |x-c <8 is (Simplify your answer. Round to the nearest hundredth as needed.) For the given function f(x) and the given values of c and > 0, find L = lim f(x). X-C Then determine the largest value for 8>0 such that [f(x) - L| < & whenever 0 < |xc| <8. x- -81 f(x)= c=9, =0.01 X-9 The value of L is (Simplify your answer.) The largest value of 8>0 such that [f(x) - L| < whenever 0 < |x-c <8 is (Simplify your answer. Round to the nearest hundredth as needed.)

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To find the limit L lim fx for the given funct... View the full answer