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Use the table of values of f to estimate the limit. 3) Let f(x)=x2-5, find lim f(x). x-0 Salma th A) B) C) D) -0.1 x -0.1 f(x) -2.9910 x -0.1 -0.01 -1.4970 -1.4999 x -0.1 f(x) -4.9900 -0.01 x -0.1 f(x) -1.4970 -0.01 -2.9999 -0.001 -0.001 -1.5000 0.001 -0.001 0.001 0.01 0.1 -3.0000 -3.0000 -2.9999 -2.9910 -0.01 -0.001 -4.9999 -5.0000 | 0.01 0.001 0.01 -1.5000 -1.4999 0.001 0.01 -5.0000 -4.9999 0.1 -1.4970 0.1 -0.01 -0.001 0.001 0.01 0.1 -1.4999 -1.5000 -1.5000 -1.4999 -1.4970 limit= -3.0 -; limit= 0.1 .; limit= -5.0 -4.9900 -; limit= -15.0 3)

Use the table of values of f to estimate the limit. 3) Let f(x)=x2-5, find lim f(x). x-0 Salma th A) B) C) D) -0.1 x -0.1 f(x) -2.9910 x -0.1 -0.01 -1.4970 -1.4999 x -0.1 f(x) -4.9900 -0.01 x -0.1 f(x) -1.4970 -0.01 -2.9999 -0.001 -0.001 -1.5000 0.001 -0.001 0.001 0.01 0.1 -3.0000 -3.0000 -2.9999 -2.9910 -0.01 -0.001 -4.9999 -5.0000 | 0.01 0.001 0.01 -1.5000 -1.4999 0.001 0.01 -5.0000 -4.9999 0.1 -1.4970 0.1 -0.01 -0.001 0.001 0.01 0.1 -1.4999 -1.5000 -1.5000 -1.4999 -1.4970 limit= -3.0 -; limit= 0.1 .; limit= -5.0 -4.9900 -; limit= -15.0 3)

Algebra & Trigonometry with Analytic Geometry
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter4: Polynomial And Rational Functions
Section4.5: Rational Functions
Problem 45E
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ad Print Save to OneDrive 14 Use the table of values of f to estimate the limit. 3) Let f(x) = x² – 5, find_lim f(x). X-0 X F(X) A) B) -0.1 D) x -0.1 f(x)-2.9910 x -0.1 f(x) | C) X 0.1 f(x) -4.9900 -1.4970 -0.01 SHORT ANSWER. -0.01 -2.9999 X -0.1 -0.01 f(x) -1.4970 -1.4999 -0.01 -1.4999 -3 -0.01 -4.9999 Use the graph to evaluate the limit. 5) lim f(x) L -0.001 4/3 0.001 0.01 0.001 -0.001 -3.0000 -3.0000 -2.9999 -0.001 -1.5000 | 0.01 -0.001 0.001 0.01 0.1 -1.5000 -1.5000 -1.4999 -1.4970 -0.001 0.001 0.01 -5.0000 -5.0000 -4.9999 0.1 -2.9910 TR 0.1 -4.9900 0.001 0.01 0.1 -1.5000 -1.4999 -1.4970 Solve the problem. 4) What conditions, when present, are sufficient to conclude that a function f(x) has a limit as x approaches some value of a? A) The limit of f(x) as x-a from the left exists, the limit of f(x) as x-a from the right exists, and these two limits are the same. B-2 0.1 B) The limit of f(x) as x-a from the left exists, the limit of f(x) as x-a from the right exists, and at least one of these limits is the same as f(a). C) Either the limit of f(x) as x-a from the left exists or the limit of f(x) as x-a from the right exists D) f(a) exists, the limit of f(x) as x-a from the left exists, and the limit of f(x) as x-a from the right exists. ; limit= -3.0 ; limit = ∞ ; limit= -5.0 ; limit= -15.0 5) 3) m N HAN
Transcribed Image Text:ad Print Save to OneDrive 14 Use the table of values of f to estimate the limit. 3) Let f(x) = x² – 5, find_lim f(x). X-0 X F(X) A) B) -0.1 D) x -0.1 f(x)-2.9910 x -0.1 f(x) | C) X 0.1 f(x) -4.9900 -1.4970 -0.01 SHORT ANSWER. -0.01 -2.9999 X -0.1 -0.01 f(x) -1.4970 -1.4999 -0.01 -1.4999 -3 -0.01 -4.9999 Use the graph to evaluate the limit. 5) lim f(x) L -0.001 4/3 0.001 0.01 0.001 -0.001 -3.0000 -3.0000 -2.9999 -0.001 -1.5000 | 0.01 -0.001 0.001 0.01 0.1 -1.5000 -1.5000 -1.4999 -1.4970 -0.001 0.001 0.01 -5.0000 -5.0000 -4.9999 0.1 -2.9910 TR 0.1 -4.9900 0.001 0.01 0.1 -1.5000 -1.4999 -1.4970 Solve the problem. 4) What conditions, when present, are sufficient to conclude that a function f(x) has a limit as x approaches some value of a? A) The limit of f(x) as x-a from the left exists, the limit of f(x) as x-a from the right exists, and these two limits are the same. B-2 0.1 B) The limit of f(x) as x-a from the left exists, the limit of f(x) as x-a from the right exists, and at least one of these limits is the same as f(a). C) Either the limit of f(x) as x-a from the left exists or the limit of f(x) as x-a from the right exists D) f(a) exists, the limit of f(x) as x-a from the left exists, and the limit of f(x) as x-a from the right exists. ; limit= -3.0 ; limit = ∞ ; limit= -5.0 ; limit= -15.0 5) 3) m N HAN
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