Evaluate the following integrals:


To Find :


Now, can be written as


i.e,


Here , let x + = y dx = dy


Therefore, can be written as


Formula Used: = log |x +|+ C


Since is of the form with change in variable.


= log |y +|+ C


= log |y +|+ C


Since , x + = y and dx = dy


= log |(x + ) +|+C


Therefore,


= log |x + +|+C


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