All Calculus 1 Resources
Example Questions
Example Question #31 : How To Find Integral Expressions
Evaluate .
Using the Power Rule (), take the anti-derivative:
Next, evaluate the integral at the given points:
Example Question #32 : How To Find Integral Expressions
Evaluate .
Using the Power Rule (), take the antiderivative:
Next, evaluate the integral at the given points:
Example Question #33 : How To Find Integral Expressions
Evaluate .
Using the Power Rule (), take the anti-derivative then plug in for the interval given:
Example Question #34 : How To Find Integral Expressions
Integrate .
Using the Power Rule (), take the anti-derivative:
Example Question #35 : How To Find Integral Expressions
Evaluate .
Using the Power Rule (), take the anti-derivative:
Example Question #36 : How To Find Integral Expressions
Evaluate .
Take the anti-derivative (integrate using the Power Rule : ) of the expression:
Example Question #37 : How To Find Integral Expressions
Evaluate .
Take the anti-derivative (integrate using the Power Rule : ) of the expression:
Example Question #38 : How To Find Integral Expressions
If is defined as , what is ?
None of the above
Given the derivative , we can find the function by indefinitely integrating in accordance with the Power Rule for Integrals: , where and is the arbitrary constant of integration.
Using this rule, we therefore know that .
Example Question #39 : How To Find Integral Expressions
If is defined as , what is ?
None of the above
Given the derivative , we can find the function by indefinitely integrating in accordance with the Power Rule for Integrals: , where and is the arbitrary constant of integration.
Using this rule, we therefore know that .
Example Question #40 : How To Find Integral Expressions
If is defined as , what is ?
None of the above
Given the derivative , we can find the function by indefinitely integrating in accordance with the Power Rule for Integrals: , where and is the arbitrary constant of integration.
Using this rule, we therefore know that .
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