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Is it trial and error for substituition in integration
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yep, its not straightforward like differentiation. you need to guess and you will get good at it only by practice
So , when there are so many terms involved it would be complex
Maybe.. but have faith in your professor... he will be giving simple integrals for which you can guess the substitution easily if you think a bit...
Yeah ,there is no point in asking big integrals
Exactly ! if you can work below integral using substitution, then you can work ANY substitution integral : \[\large \int 2x e^{x^2} dx\]
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how to do that ^
@ganeshie8
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