| Jan. 29 | Section 2.1 and 2.2 | 1.23, 1.37, 1.42, 1.50, 1.51, and the
following two question:
- A cubic centimeter in a typical cumulus cloud contains
50 to 500 water droplets, which have a typical radius of
10 microns. (a) How many cubic meters of water are in a
cylindrical cumulus cloud of height 3.0km and radius 1.0km?
(b)Water has a mass per unit
volume of 1000kg/m^3, how much mass does the water in the
cloud have?
- Estimate how many ping-pong balls it would take to
fill your classroom (assuming the doors are closed).
| Jan. 19
|
| Jan. 31 | Section 2.3, 2.4, 2.6 | | Jan. 30
|
| Feb. 2 | Section 2.5 | | Jan. 30
|
| Feb. 5 | Sections 3.1 and 3.2 | | Jan. 30
|
| Feb. 7 | Sections 3.3-3.5
| 2.6 (give justification for your answer), 2.12, 2.13, 2.18 (explain your reasoning), 2.23, 2.35, 2.43, 2.63, 2.76, 2.80, 2.84, 2.94 and
this problem
| Jan. 30
|
| Feb. 9 | Section 3.6 |
| Jan. 30
|
| Feb. 12 | | | Feb. 9
|
| Feb. 14 | Plan to work example problems 3.31, 3.43, 3.72 | | Feb. 9
|
| Feb. 16 | Plan to finnish example problem 3.72, discuss
non-uniform circular motion |
- Under what conditions is the magnitude of the vector sum
\( \overrightarrow{A}+
\overrightarrow{B} \) equal to the sum of the magnitude of the vectors?
- You walk 1.57km north, then turn and walk 0.846km east. Find
- the magnitude of your displacement vector and
- its direction, expressed as an angle relative to the northward direction.
-
Find the magnitude of the vector \(37m\) \(\hat{i}+ 15m\) \(\hat{j} \) and
determine its angle to the +x-axis.
-
A car drives north at 40mi/hr for 10min, then turns east and goes
5.0mi at 60mi/hr. Finally, it goes exactly southwest (half-way
between south and west) at 30mi/hr for 6.0min. Determine the car's
displacement.
- A hockey puck glieds across the ice at 27.7m/s when a player
whacks it with her hockey stick, giving it an acceleration of
\(448m/s^2\) at \(75.0^o\) to its original direction. If the
acceleration lasts 41.3ms, what is the magnitude of the puck's
displacement during this time? (note that there is a related example
question in the textbook).
- A particle leaves the origin with its initial velocity given
by \(\overrightarrow{v_o}=11m/s \hat{i}+14m/s \hat{j}\),
undergoing constant acceleration
\(\overrightarrow{a}=-1.2m/s^2\hat{i}+0.26m/s^2\hat(j)\).
- When does the particle cross the y-axis?
- What is its y-coordinate at that time?
- How fast is it moving and in what direction?
- Using the data in
this table use a
spreadsheet to calculate and graph the position, velocity, and
acceleration of the object. The first velocity will be for the
time 0.05s (you will have 11 of them) and the first
acceleration will be at 0.10s (you will have 10 of
them). On the appropriate graph please circle the first
position, first velocity and first acceleration.
| Feb. 9
|
| Feb. 19 | | HW 3 collected today
due to class cancellation | Feb. 23
|
| Feb. 21 | Uniform Circular Motion | | Feb. 23
|
| Feb. 23 | | | Feb. 23
|
| Feb. 26 | Sections 4.1- 4.6 | vPython activity distributed
in recitation due | Feb. 23
|
| Feb. 28 | |
- A carpenter tosses a shingle horizontally off an 8.8m high roof at
a speed of 11 m/s.
- How long does it take the shingle to reach the ground?
- How far does it move horizontally?
- The minute hand of an analog clock is 7.5 cm long. Find the
magnitude of the acceleration of its tip.
- A basketball player is 15 ft horizontally from the center of the
basket, which is 10 ft off the ground. At what angle should the
player aim the ball from a height of 8.2ft with a speed of 26 ft/s
to make it into the basket?
- A diver leaves a 3m diving board on a trajectory that takes her
2.5m above the board and then enters the water 2.8m horizontally
from the end of the board. At what speed and angle did she leave
the board?
| Feb. 23
|
| Mar. 1 | | | Feb. 23
|
| Mar. 4 | start chapter 5 | Practice Exam Due-(but not collected) | Feb. 23
|
| Mar. 6 |
Exam #1 today
(Chapters 1-3) | | Feb. 23
|
| Mar. 4 | Universal Gravitation 8.1 and 8.2 | Bring your laptop | Feb. 23
|
| Mar. 11 |
Spring Break |
|
|
| Mar. 13 |
Spring Break |
|
|
| Mar. 15 |
Spring Break |
|
|
| Mar. 18 | Chapter 5.3 | | Mar. 8
|
| Mar. 20 | Chapter 5.4 | 4.2, 4.11, 4.16, 4.25, 4.39, 4.51, 4.55 4.70 and 4.73 | Mar. 8
|
| Mar. 22 | Chapter 5.5 | | Mar. 8
|
| Mar. 25 | 6.1-6.4 | Exam Correction Due today | Mar. 22
|
| Mar. 27 | 6.5 | | Mar. 22
|
| Mar. 29 | | 5.1, 5.8, 5.11, 5.25, 5.26, 5.28, 5.31, 5.41,
5.61, and
A 12N horizontal force pushes a block with mass 0.5kg against a
vertical wall. The coefficient of static friction between
the wall and the block is 0.60 and the coefficient of
kinetic friction is 0.4. Assume that the block is not
moving initially. Will the block move?
| Mar. 22
|
| Apr. 1 |
| Power, conservative forces.
| Apr. 2
|
| Apr. 3 | 7.1- 7.4
|
| Apr. 2
|
| Apr. 5 | 7.5- 7.6
|
| Apr. 2
|
| Apr. 8 | 8.1-8.4 (updated reading)
|
| Apr. 5
|
| Apr. 9 |
| 6.1, 6.10, 6.11, 6.14(p), 6.18, 6.20, 6.23, 6.27,
6.33, 6.36(p), 6.42, 6.50, 6.71. Note that problems marked
with a (p) are recommendations if you would like more practice,
they are not required and will not be graded.
| Apr. 2
|
| Apr. 10 | 9.1-9.3 (updated
reading)
|
| Apr. 2
|
| Apr. 12 | 9.4-9.6 (updated
reading)
| 7.1, 7.10, 7.12, 7.14, 7.17, 7.18 (assume drag and friction
are unimportant),
7.21 (assume drag and friction are unimportant), 7.24,
7.27(p), 7.38, 7.44, 7.47 (assume drag and friction are
unimportant and that the structure is rigid. Hint: to make it
around the block cannot loose contact with the track).
Note
that problems marked with a (p) are recommendations if you
would like more practice, they are not required and will not be graded.
| Apr. 2
|
| Apr. 15 | Momentum
|
| Apr. 19
|
| Apr. 17 | Review
|
| Apr. 19
|
| Apr. 19 | Exam 2
|
| Apr. 19
|
| Apr. 22 | Finish momentum
|
| Apr. 19
|
| Apr. 23 | | vPython activity due at the end of the day.
| Apr. 19
|
| Apr. 24 | 10.1, 11.1 and 10.2-10.4
|
| Apr. 19
|
| Apr. 26 | 11.3, 11.4
| 9.3, 9.14(p), 9.15, 9.18(p), 9.23, 9.24, 9.29, 9.44
| Apr. 19
|
| Apr. 29 | 12.1-12.4
| Report due.
| Apr. 19
|
| May 1 | 13.1-13.3
|
| Apr. 19
|
| May 3 | 13.4-13.7 |
10.1, 10.3(p), 10.6, 10.12(p), 10.16, 10.18, 10.28
10.32,
11.15,
13.11, 13.16(p), 13.31, 13.40
| Apr. 19
|
| May 8 |
| Final Exam at 8:15-10:30am
| Apr. 19
| |
