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The integral , cot(x + 1) dx is transformed into , g(t) dt by applying an appropriate change of variable, then g(t) is: g(0) = cot () t+3 None of the answers Option 3 Option 2 g(t) = cos () t+3. COS g(t) = tan () t+3. Option 4 Option 1

The integral , cot(x + 1) dx is transformed into , g(t) dt by applying an appropriate change of variable, then g(t) is: g(0) = cot () t+3 None of the answers Option 3 Option 2 g(t) = cos () t+3. COS g(t) = tan () t+3. Option 4 Option 1

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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The integral f, cot(x + 1) dx is transformed into , g(t) dt by applying an appropriate change of variable, then g(t) is: g(1) = ;cot () t+3. None of the answers Option 3 Option 2 t+3. g(t) = tan () t+3. g(t) = cos () Option 4 Option 1
Transcribed Image Text:The integral f, cot(x + 1) dx is transformed into , g(t) dt by applying an appropriate change of variable, then g(t) is: g(1) = ;cot () t+3. None of the answers Option 3 Option 2 t+3. g(t) = tan () t+3. g(t) = cos () Option 4 Option 1
The integral f(x)dx is transformed into , g(t)dt by applying the change of variable: None of the answers x = t + 2 Option 1 Option 2 t+5 t+3 X = 2 Option 4 O Option 3
Transcribed Image Text:The integral f(x)dx is transformed into , g(t)dt by applying the change of variable: None of the answers x = t + 2 Option 1 Option 2 t+5 t+3 X = 2 Option 4 O Option 3
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