The integral cos(x – 3) dx is transformed into , g(t)dt by applying an appropriate change of variable, then g(t) is: g(1) = {cos () g(t) = } sin () t-3) COS 2 2 O This option O This option g(t) = - sin ( g(t) = ; cos () t-5 %3D COS 2 2 O This option O hs opticn

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
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The integral cos(x – 3) dx is transformed into , g(t)dt by applying an
appropriate change of variable, then g(t) is:
g(1) = cos ()
g(t) = =sin ()
This option
O This option
g(t) = ;s
in ()
g(t) = - cos (*)
%3D
O This option
O Ths option
Transcribed Image Text:The integral cos(x – 3) dx is transformed into , g(t)dt by applying an appropriate change of variable, then g(t) is: g(1) = cos () g(t) = =sin () This option O This option g(t) = ;s in () g(t) = - cos (*) %3D O This option O Ths option
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