Determine the limit of the function, f(x), by squeezing it between an upper bound, h(x), and a lower bound, g(x), at the point of interest. Squeeze Theorem: sin Limit at x= 0 0.06 - Function Comments 0.04 - Questio sin(1/x)*x 0.02- n: Upper Bound -0,08 -0.06 -0,04 -0.02 0 - 0.02 0.04 0.06 0.08 Define h(x) -0.02- -0.04- Lower Bound -0.06- Define g(x) (-) f (x) a Choose -.9819e-1 a and c 9819e-1 Check Check Reset
Determine the limit of the function, f(x), by squeezing it between an upper bound, h(x), and a lower bound, g(x), at the point of interest. Squeeze Theorem: sin Limit at x= 0 0.06 - Function Comments 0.04 - Questio sin(1/x)*x 0.02- n: Upper Bound -0,08 -0.06 -0,04 -0.02 0 - 0.02 0.04 0.06 0.08 Define h(x) -0.02- -0.04- Lower Bound -0.06- Define g(x) (-) f (x) a Choose -.9819e-1 a and c 9819e-1 Check Check Reset
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Determine the limit of the function, f(x), by squeezing it between an upper bound, h(x), and a lower bound, g(x), at the point of interest.

Transcribed Image Text:Determine the limit of the function, f(x), by squeezing it between an upper bound, h(x), and a lower bound, g(x), at the point of interest.
()-
Squeeze Theorem: sin
Limit at
x= 0
0.06 -
Function
Comments
0.04 -
Questio
sin(1/x)*x
0.02 -
n:
Upper
Bound
-0,08 -0.06 -0,04 -0.02 0-
0.02 0.04 0.06
0.08
Define h(x)
-0.02-
(:) =
-0.04-
Lower
Bound
-0.06-
Define g(x)
(-)
f (x)
a 3=
Choose
-.9819e-1
a and c
.9819e-1
Check
Check
Reset
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