Estimate the limit numerically or state that the limit doesn't exist. Vx - 2 lim x-4 x - 4 Step 1 of 3 To determine if a limit exists numerically for lim f(x), make a table of values of f(x) for x close to c but greater than c (that is, x → c+) and a second table of values of f(x) for x close to c but less than c (that is, x → c-). If both tables indicate convergence to the same number L, we take L to be an estimate for the limit. Vx - 2 In the given problem, c is 4 and f(x) is, x - 4 Complete the table of values of f(x) as x 4+. (Round your answers to seven decimal places.) f(x) 4.002 0.2499688 4.001 4.0005 4.0001 As x 4+, f(x) approaches (rounded to four decimal places).

Calculus: Early Transcendentals
8th Edition
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Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
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Estimate the limit numerically or state that the limit doesn't exist.
Vx - 2
lim
X - 4
Step 1 of 3
To determine if a limit exists numerically for lim flx), make a table of values of f(x) for x close to c but greater than c
(that is, x → c+) and a second table of values of f(x) for x close to c but less than c (that is, x → c-). If both tables
indicate convergence to the same number L, we take L to be an estimate for the limit.
Vx - :
In the given problem, c is 4 and f(x) is
X - 4
Complete the table of values of f(x) as x → 4+. (Round your answers to seven decimal places.)
f(x)
4.002
0.2499688
4.001
4.0005
4.0001
As x → 4+, f(x) approaches
(rounded to four decimal places).
Transcribed Image Text:Estimate the limit numerically or state that the limit doesn't exist. Vx - 2 lim X - 4 Step 1 of 3 To determine if a limit exists numerically for lim flx), make a table of values of f(x) for x close to c but greater than c (that is, x → c+) and a second table of values of f(x) for x close to c but less than c (that is, x → c-). If both tables indicate convergence to the same number L, we take L to be an estimate for the limit. Vx - : In the given problem, c is 4 and f(x) is X - 4 Complete the table of values of f(x) as x → 4+. (Round your answers to seven decimal places.) f(x) 4.002 0.2499688 4.001 4.0005 4.0001 As x → 4+, f(x) approaches (rounded to four decimal places).
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