We have to find the integrals:
We will find this integrals by substitution method
Differentiating both sides with respect to y, we get
Now finding integrals putting above value,
Since integration of cosine function is sine.
Now putting , we get
Hence, integrals of the given expression is .
Beginner2021-11-21Added 18 answers
Step 1: Use Integration by Substitution.
Step 2: Using u and du above, rewrite .
Step 3: Use Trigonometric Integration: the integral of .
Step 4: Substitute back into the original integral.
Step 5: Add constant.
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