Let's rewrite the integrand as,
--------------------(1)
Now let' evaluate each of the above two integrals separately,
Let's apply integral substitution:
Now from the integer tables:
Substitute back
-----------------------------(2)
Now let's evaluate the second integral,
Take the constant out,
Complete the square of the term in the denominator.
Let's apply integral substitution:
...
Let's rewrite the integrand as,
--------------------(1)
Now let' evaluate each of the above two integrals separately,
Let's apply integral substitution:
Now from the integer tables:
Substitute back
-----------------------------(2)
Now let's evaluate the second integral,
Take the constant out,
Complete the square of the term in the denominator.
Let's apply integral substitution:
Now use the following from the integration tables:
Now from the integration table:
Substitute back
-------------------------(3)
Plug back the results of the integrals 2 and 3 in 1
Add a constant C to the solution,
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