| 1. |
Suppose an antiderivative of is . What is ?
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| 2. |
Suppose one antiderivative of is . Describe all the other antiderivatives of .
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| 3. |
Suppose an antiderivative of is and antiderivative of is then whats an antiderivative of
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| 4. |
Suppose antiderivative of is , and is a differentiable function. Then what is the antiderivative of ?
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| 5. |
What are the antiderivatives of the following functions?
| (a) |
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| (b) |
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| (c) |
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| (d) |
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| (e) |
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| (f) |
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| (g) |
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| (h) |
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| (i) |
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| (j) |
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| (k) |
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| (l) |
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| (m) |
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| 6. |
Use the table on page 649 to evaluate the following integral: .
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| 7. |
Compute the following definite integrals.
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| 8. |
Suppose . Then what is ?
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| 9. |
Suppose . What is ?
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| 10. |
Suppose . What is ?
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| 11. |
Suppose and . Then what is ?
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| 12. |
Find the following areas.
| (a) |
The area under and above between and .
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| (b) |
The area bounded by .
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| (c) |
The area bounded by the curves and .
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