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Example Questions
Example Question #71 : Definite Integrals
Evaluate.
Answer not listed.
In this case,
.The antiderivative is
.Using the Fundamental Theorem of Calculus, evaluate the integral using the antiderivative:
Example Question #72 : Definite Integrals
Evaluate.
Answer not listed.
In this case,
.The antiderivative is
.Using the Fundamental Theorem of Calculus, evaluate the integral using the antiderivative:
Example Question #73 : Definite Integrals
Evaluate.
Answer not listed.
In this case,
.The antiderivative is
.Using the Fundamental Theorem of Calculus, evaluate the integral using the antiderivative:
Example Question #74 : Definite Integrals
Evaluate.
Answer not listed.
In this case,
.The antiderivative is
.Using the Fundamental Theorem of Calculus, evaluate the integral using the antiderivative:
Example Question #81 : Definite Integrals
Evaluate.
Answer not listed.
In this case,
.The antiderivative is
.Using the Fundamental Theorem of Calculus, evaluate the integral using the antiderivative:
Example Question #82 : Definite Integrals
Evaluate.
Answer not listed.
In this case,
.The antiderivative is
.Using the Fundamental Theorem of Calculus, evaluate the integral using the antiderivative:
Example Question #83 : Definite Integrals
First, integrate the function. Remember, when integrating, raise the exponent by 1 and then put that result on the denominator. The first step should look like this:
. Then, evaluate the function at 3 and subtract from the result when you plug in 0. .Example Question #84 : Definite Integrals
To integrate, remember to raise the exponent by 1 and then put that result on the denominator:
. Then, evaluate at 3 and then 1. Subtract the two results. .Example Question #85 : Definite Integrals
First, integrate the expression, remembering to add one to the exponent and then putting that result on the denominator:
. Then evaluate at 3 and then 1. Subtract the results: .Example Question #91 : Finding Integrals
Evaluate the following definite integral:
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