Sappeycuii
2022-05-13
Emmy Sparks
Beginner2022-05-14Added 17 answers
Since is constant with respect to , move out of the integral.
Complete the square.
Let . Then . Rewrite using and .
Let , where . Then . Note that since , is positive.
Simplify terms.
Use the half-angle formula to rewrite as .
Since is constant with respect to , move out of the integral.
Split the single integral into multiple integrals.
Apply the constant rule.
Let . Then , so . Rewrite using and .
Combine and .
Since is constant with respect to , move out of the integral.
The integral of with respect to is .
Simplify.
Substitute back in for each integration substitution variable.
Simplify.
Reorder terms.
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A)True;
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