HappyCal
Monthly Schedule
(Honors
AP Calculus, Period B)
T |
HW due: §3-5 #1-7 odd, 9-12
all. We will try to work the §3-4 problems in class. |
|
W |
HW due: Prepare §3-6 #1-7
orally; write §3-7 #1-7 all, 9, 15, 21, 25, 26. |
|
Th |
HW due: §3-8 #1, 3, 7, 8,
9. |
|
F |
HW due: §3-9 #1-25 odd. (No
quiz today.) |
|
M |
Review for test. No new HW
is explicitly assigned for today, but you should spend the weekend working review
problems from the textbook, sample multiple-choice and free-response problems
from the College Board site (see "Essential Links"), and sample
problems from an AP review book such as the Barron's or Princeton book. Also
check out these tricky multiple-choice practice
problems and (after you have spent about 20 minutes working on them) the answer key. |
|
T |
Test on §2-5 and all of Chapter 3. |
|
W |
HW due: §4-1 #1-3 all; §4-2
#3-21 mo3, 23, 29, 31. |
|
Th |
HW due: §4-3 #1-15 odd,
21-27 odd. |
|
F |
No school. |
|
M |
No school (Columbus Day). |
|
T |
HW due: §4-4 #13-29 odd,
41, 43. |
|
W |
HW due: §4-5 #3-21 mo3;
§4-6 #1-11 odd, 15, 29, 31, 35, 37. |
|
Th |
HW due: §4-7 #1-7 odd, 8,
10. |
|
F |
Quiz on §§3-9 through 4-6. |
|
M |
Review day. HW due: §4-9
#R1, R2c, R3c-e, R4a, R5a, R6, R7, R8. |
|
T |
Test on Chapter 4, excluding §4-7. You may wish to check out the study guide that was donated by a generous
student. |
|
W |
Day of Rest. (The vote was |
|
Th |
HW due: §5-1 #1-7 all. |
|
F |
No additional HW due. Make
sure you are caught up through §5-1, however. |
|
M |
HW due: §5-2 #1-17 all. |
|
T |
HW due: §5-3 #1-4 all, 6-36
mo3, 37, 38. The all-Close evacuation drill originally scheduled for today
has been postponed. |
|
W |
HW due: §5-4 #3-42 mo3, 43,
44, 46. Strongly recommended additional exercise: Write out, in your own words,
a careful and articulate explanation of why local linearity (with finite
slope) is equivalent to differentiability at a point. |
|
Th |
HW due: §5-5 #4, 7-12 all.
You may wonder what other sort of integral could possibly exist besides the Riemann integral.
Here is one: the Lebesgue
integral. |
|
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Last updated: 08 Nov 2002