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Determine the following values. If a value does not exist, enter DNE. -3+ sin(x), a) limx→o- f(x) -3+sin(x) Not quite. b) limx→0+ -3cos(x) ! That's not it. f(x) c) limx→ f(x) -3cos(x) ! That's not it. f(x)= -3 cos(x), -3 sin(x), x < 0 0≤x≤ π x > T Preview −3+ sin(x) Preview - 3 cos(x) Preview - 3 cos(x)

Determine the following values. If a value does not exist, enter DNE. -3+ sin(x), a) limx→o- f(x) -3+sin(x) Not quite. b) limx→0+ -3cos(x) ! That's not it. f(x) c) limx→ f(x) -3cos(x) ! That's not it. f(x)= -3 cos(x), -3 sin(x), x < 0 0≤x≤ π x > T Preview −3+ sin(x) Preview - 3 cos(x) Preview - 3 cos(x)

Advanced Engineering Mathematics
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 following values. If a value does not exist, enter DNE. −3+ sin(x), x < 0 -3 cos(x), 0≤x≤ π -3 sin(x), χ>π a) limx→0- f(x) -3+sin(x) ! Not quite. b) limx→0+ f(x) -3cos(x) That's not it. c) limx→0 f(x) -3cos(x) That's not it. f(x) = Preview -3+ sin(x) Preview -3 cos(x) Preview -3 cos(x)
Transcribed Image Text:Determine the following values. If a value does not exist, enter DNE. −3+ sin(x), x < 0 -3 cos(x), 0≤x≤ π -3 sin(x), χ>π a) limx→0- f(x) -3+sin(x) ! Not quite. b) limx→0+ f(x) -3cos(x) That's not it. c) limx→0 f(x) -3cos(x) That's not it. f(x) = Preview -3+ sin(x) Preview -3 cos(x) Preview -3 cos(x)
-3cos(x) Not quite. e) limx→+ f(x) -3sin(x) Not quite. f) limx→ f(x) -3cos(x) Not quite. g) f (π) -2.995 That's not it. Preview -3 sin(x) Preview -3 cos(x) Preview -2.995
Transcribed Image Text:-3cos(x) Not quite. e) limx→+ f(x) -3sin(x) Not quite. f) limx→ f(x) -3cos(x) Not quite. g) f (π) -2.995 That's not it. Preview -3 sin(x) Preview -3 cos(x) Preview -2.995
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