Enter a problem...
Calculus Examples
Step 1
Since is constant with respect to , move out of the integral.
Step 2
Step 2.1
Move out of the denominator by raising it to the power.
Step 2.2
Multiply the exponents in .
Step 2.2.1
Apply the power rule and multiply exponents, .
Step 2.2.2
Multiply by .
Step 3
By the Power Rule, the integral of with respect to is .
Step 4
Step 4.1
Simplify.
Step 4.1.1
Combine and .
Step 4.1.2
Move to the denominator using the negative exponent rule .
Step 4.2
Simplify.
Step 4.3
Simplify.
Step 4.3.1
Multiply by .
Step 4.3.2
Combine and .
Step 4.3.3
Cancel the common factor of and .
Step 4.3.3.1
Factor out of .
Step 4.3.3.2
Cancel the common factors.
Step 4.3.3.2.1
Factor out of .
Step 4.3.3.2.2
Cancel the common factor.
Step 4.3.3.2.3
Rewrite the expression.
Step 4.3.4
Move the negative in front of the fraction.