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480-345-2306
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| Date | Prepare | Key Ideas |
| Assignment |
| Mo, 12-1 | Read p 259-267 (5.1) | Define the antiderivative, or indefinite integral. |
| p. 267, #1-29 odd |
| Tu, 12-2 |
| Apply the basic rules of integration. |
| p. 267-268, #31-49 odd |
| We, 12-3 | Read p.269-272 (5.2) | Recognize sigma notation. |
| P 279, #3,5,9,12,15,18,20-36 even |
| Th, 12-4 | Read p.272-278 (5.2) | Use summations to approximate the areas of plane regions. |
| p 279-280, #39, 41, 45, 47, 49, 57, 59 |
| Mo, 12-8 | Read p. 281-289 (5.3) | Define the definite integral as the limit of a Riemann sum. |
| p 289-290, #1-29 odd |
| Tu, 12-9 | Read pp. 291-298 (5.4) | Apply the Fundamental Theorem of Calculus. |
| p 298 #1-25 odd |
| We, 12-10 |
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| p 299-300, #27-33 odd, 39-53 odd, 57, 59, 63, 65 |
| Th, 12-11 | Review |
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| Fr, 12-12 | Review |
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| Mo, 12-15 | Review | Test on Unit 5A |
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