![]() Warm Up: 1. How does a Van de Graaff Generator Work? 2. What can we do with a VDG? Today:
Homework:
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![]() ![]() Warm Up: Which proposition is most certain? A) The balloons have net charges of the same sign. B) The cat and the foam "peanuts" have charges of opposite signs. C) Both A and B are correct. D) None of these answers is correct. Today:
Homework:
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![]() ![]() Warm Up: The scientist on the right has an insulating disk, a cat fur, and a conducting disk with an insulating handle. This apparatus can be used to create an electric shock. 1. What are conductors and insulators? 2. What are the steps involved in producing the shock? How does it work? 3. What if we pointed the sniffer at this at various points in the procedure? 4. Why a cat? What else were cats not used for? Today:
Homework:
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Class
68: Tuesday,
4/15/25 Warm Up: 1. What started this fire at a gas station? 2. What circumstances contributed to the fire? Today:
Homework:
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![]() Warm Up: 1. If you rub a balloon on your head and then hold it next to your hair, your hair is attracted to the balloon. Why? Triboelectric Series 2. Your hair may also stand on end after being rubbed by a balloon. Why? Today:
Homework:
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Class
67: Friday,
4/11/25 Warm Up: None Today:
Homework:
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![]() ![]() ![]() Warm Up: What do these graphs from last year's contest show us? How did the outlier (circled in red) go so fast? Today:
Homework:
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Class
66: Wednesday,
4/9/25 Warm Up: None Today:
Homework:
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Class
65.5: Tuesday,
4/8/25 Warm Up: A few Important Notes:
Today:
Homework: None |
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![]() Warm Up: 1. How can you find the North Star? 2. Why won't this work in 3,000 years? Today:
Homework: Make sure that you're ready to turn in your group test tomorrow -- and then get your car speed measured before class is over. |
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Class
64.5: Friday,
4/4/25 Warm Up: A1 -- skim through a moment of inertia instructional video Today:
Homework:
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Class
64: Thursday,
4/3/25 Warm Up: Revisit yesterday's warmup, regarding precise time measurements Today:
Homework:
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![]() Warm Up: How can we use a phone to accurately, confidently determine time intervals and velocities? 1. If you're using an iPhone, what should you do first? 2. How can you precisely measure the time interval of the weight's descent during wheel and axle testing? 3. How can you precisely measure the top angular speed of a wheel and axle during motor energy output testing? 4. After you have turned in your group test (and speed prediction), how can you precisely measure your car's top speed? Today:
Homework:
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![]() Warm Up: Suppose you want to build a camp fire. You have plenty of dry wood, but it's all big limbs that are too long to be manageable and too thick to break over your knee. Without using a saw or an axe, what's the best way to divide the wood into smaller pieces? Can you describe the proper technique? One solution. Today:
Homework:
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![]() Warm Up: 1. Suppose a single, ordinary rubber band (labeled A in the diagram) requires a force of 8N to stretch it a distance x=20cm. How far must the other configurations (described below) be stretched in order to have that same tension of 8N? [Assume that the rubber bands behave like ideal springs with a constant k.]
2. If you stretch each of these configurations from rest position to a max force of 1N, which band will store the most energy? How much energy will each store? How much space will each take up?
Today:
Homework: |
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![]() Warm Up: A quadcopter has four propellers that usually alternate in their directions of rotation.
Today:
The next several classes:
Homework:
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![]() Warm Up:
Today:
Homework: |
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![]() Warm Up: A sphere, a cylinder, a thin hoop, and a frictionless box are released from rest at the top of ramp. Their masses and heights are identical. There is no air resistance, and everything rolls smoothly, so there is no kinetic friction. 1. Rank the objects according to their arrival times at the bottom of the ramp. 2. Suppose the bottom end of the ramp is frictionless, and when they reach the bottom, the objects hit a vertical, frictionless wall. What motions, if any, would continue after impact? 3. How would the results be different if some objects had more mass or greater size than others? 4. How would the results be different if the ramp itself were frictionless? Today:
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![]() Warm Up: Suppose you're trying to balance a meter stick vertically, as shown in the picture.1. How might attaching a heavy c-clamp to the meter stick affect your balancing success? 2. Where should you put the clamp, and where should you not put it (if you want to make balancing easier)? 3. How/why does this work? Today:
Homework:
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Class
60: Friday,
3/21/25 Warm Up: None Today:
Homework: |
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![]() Warm Up: Suppose a weight is tied to a string, the string is tied to the axle, and the axle is supported as shown on the right. 1. If the string is wound around the axle and the weight is released from rest, what will the system do after that? 2. How can we find the non-conservative work that is done on the system as the weight bobs down and up? 3. You'll need this for #11 on the homework... the rotational equivalent of W=Fd is W = ?? 4. This system eventually comes to permanent rest, because there is torque due to friction. How can we find the magnitude of that torque? [This is like #11 on the homework.] Today:
Homework: Due on Monday. If you don't need all of tomorrow's class to retake the test, you can work on this then. |
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![]() Warm Up: Suppose a yoyoer simply lets a yoyo fall and come back up on its own. The yoyo falls 0.628m in 1s, unwinding string the entire time, and its very thick axle radius somehow remains constant at 0.01m. The miraculous yoyo is 100% efficient, so it returns to the same height where it started. During this trip down and back... 1. What is the angular displacement of the rotating yoyo, in radians? 2. How many rotations does the yoyo make? 3. Sketch a graph of the yoyo's angular velocity for the entire trip. 4. Sketch a graph of the yoyo's linear velocity for the entire trip. How is this possible? Today:
Homework:
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![]() Warm Up: 1. How can you find the mass of a bag of clay by balancing torques? Your provided materials are an altered meter stick, a string, and a 200g mass? 2. What is the minimum number of times you need to balance materials in order to find the answer?
Today:
Homework:
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![]() Warm Up: Torque is the rotational analog of force. 1. What are some other rotational rotational versions of the linear quantities we have been using?
2.
Watts "comes from" J/s. Newtons "comes from" kgm/s2,
and Joules "comes from" Nm. These are the units' dimensions.
Where does radians come from?
What, exactly, is a radian? What are its dimensions? 3. One rotation = _____ radians 3. 90º = _____ radians 4. 22rpm = ____ rad/s Today:
Homework:
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![]() Warm Up: 1. What are some options when a bolt or nut is stuck, and you can't loosen it with a wrench? 2. What's a breaker bar, and how does it work from a physics standpoint? One example Today:
Homework: |
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Class
57: Thursday,
3/13/25 Warm Up: None Today:
Homework:
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![]() Warm Up: 1. What's going to happen when I roll the first sphere until it collides? 2. What happened? 3. Why?
Today:
Homework:
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![]() ![]() ![]() Warm Up: The pictures on the right show a traditional water wheel followed by two Pelton Wheels. The Pelton wheels extract more energy from the water. How? wikipedia (pelton wheel) Videos: short --Animation longer --Large Hydroelectric Dam Pelton Wheel and another one in an old mill
Today:
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![]() Warm Up: What will happen when a "big, old" Volvo wagon crashes into a "new, small" Renault Modus. Which would you prefer to be in? Why? Today:
Homework:
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![]() Warm Up: There are essentially two stages in ballistic pendulum's operation. First, the projectile collides horizontally with the motionless pendulum. Then the pendulum and the embedded projectile swing upward on low-friction strings. For each of these stages, decide whether momentum and mechanical energy are mostly conserved. 1. In the collision stage, is momentum conserved? What about mechanical energy? 2. In the swing stage, is momentum conserved? Mechanical energy? Today:
Homework:
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![]() Warm Up: There are "hard" collisions and "soft" collisions. There are collisions that are "more bouncy" and "less bouncy." Part A: Consider the following collisions and classify each according according to their positions along two axes: hard/soft and bouncy/not bouncy. 1. A dropped marble lands in a deep pile of feathers. 2. A dropped marble lands on an anvil. 3. A dropped marble lands on a piece of wet clay. 4. A dropped marble lands on a spring with a low k. Part B: The "hardness" or "softness" of an impact, and the "bounciness" of a collision can be understood by considering the concepts of impact force, impact time, coefficient of restitution, momentum, and impulse. 5. Use the physics terms above to describe how collisions at the same speed can be either hard or soft and either bouncy or not bouncy, depending on the circumstances. Today:
Homework:
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![]() Warm Up: Suppose you start up the Newton's cradle by pulling aside and then releasing one sphere. As the cradle does its thing... 1. When is the collective momentum of the all of the spheres conserved? How can you tell? 2. When is the collective momentum of the spheres not conserved? How can you tell? Why? 3. What happens to the total mechanical energy of the spheres during the first collision? 4. Why is the number of spheres "kicked out" always equal to the number of spheres that initiate the collision? 5. Would it be possible to build a Newton's cradle that "kicks out" a number of spheres that is different from the number that cause the collision? If so, how?
Today:
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![]() Warm Up: A sled-pulling machine accelerated a 68kg student from rest to 11.7m/s over a distance of 14.7m, and in a time of 2.36s. The sled's mass was 6kg. The students powering the machine pulled over a distance of approximately 3m. 1. What was the acceleration? At that rate, how long would it take to go from "0-60" in mph? 2. What was the machine's output energy? 3. What was the machine's power output, in Watts and Horsepower? 4. What is the conversion from horsepower to studentpower? 5. What average force did each student apply? 6. What was the machine's input energy? 7. What was the machine's efficiency?
8. What protocol could be used in the future to make sure that no
one flies too far?
Today:
Homework:
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![]() Warm Up: Suppose I place some foam on my table top, and then I shoot it with the two darts in the picture, using the same Nerf ® gun. Compare the effects of the two darts impact on the motion of the foam. Today:
Homework:
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Class
52.5: Wednesday,
2/18/25 Warm Up: Collect velocity data, so we can estimate speeds later on. Today:
Homework:
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Class
52: Tuesday,
2/18/25 Warm Up: None Today: Homework:
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Class 51.5: Monday, 2/17/25 SNOW DAY | ||||||||||||||||||||||||||||||||||||
![]() Warm Up: 1. What happens when I hold a tennis ball on top of a basketball and drop them to the floor together? 2. Can you explain why this happens in terms of momentum? 3. How could you make this an even more extreme demonstration? 4. How could this concept be applied to towel snapping? Today:
Homework:
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Class 50.5: Thursday, 2/13/25 FREEZING RAIN DAY V2 | ||||||||||||||||||||||||||||||||||||
![]() Warm Up: When the two blocks collide, they stick together. What is the shared velocity of the two blocks after the collision?
Today:
Homework:
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![]() Warm Up: A ball rolls down a 2m tall hill in a vacuum, flying off the hill in a horizontal direction and traveling another 3.38m horizontally before hitting the ground, 2m further below. As the ball rolls down the hill, there is static friction between the ball and the hill, but there is no air resistance during this event. 1. How would you use energy conservation to find the speed of the ball at the point where it flies off the ledge? 2. How would you use projectile motion strategies to find the speed of the ball at the point where it flies off the ledge.
3. Why would the two calculated speeds
be different? Which one would be correct?
4. Static friction does not reduce the mechanical energy of the ball, but it is an important part of this problem. a. Why does static friction not do non-conservative work on the ball, converting energy to heat? b. Why is static friction an important part of this problem? 5. Something totally different -- mechanical energy is conserved in the system analyzed above. What object(s) are part of the system? Is there a problem with this? Spreadsheet -- where's PE going when a ball falls Today:
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Class
49: Monday,
2/10/25 Warm Up: None Today: Test Homework:
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![]() Warm Up: 1. What is the point of having a variety of gears on a bicycle? (or a car, motorcycle, etc.) 2. If you ride as fast as possible in one gear, how does your acceleration change over time? 3. How does changing to a higher gear affect the F and d components of your work (e.g. Fd vs Fd)? Consider changes to F and d where your foot meets the pedal and where the tire meets the road. Today: Test review (knot tying on Tuesday)
Homework: |
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Class 48: Thursday, 2/6/25 -- FREEZING RAIN DAY | ||||||||||||||||||||||||||||||||||||
![]() Warm Up:
1. How does a hydraulic lift facilitate work with a small input
force and a large output force? In general, how do hydraulics
produce so much force? Today:
Homework:
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![]() ![]() Warm Up: 1. Where does a compound bow store most of its energy? 2. How does the pulleys' special design cause the necessary applied force to increase and then decrease as the arrow bow is drawn? Today:
Homework:
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![]() Warm Up: Assuming that all three bows are drawn to a distance of 0.5m... 1. Which bow stores the most energy when it is drawn to this distance? 2. Estimate the energy stored in each bow. 3. Why is the compound bow curve so different? Today:
Homework:
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![]() Warm Up: None Today:
Homework:
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![]() Warm Up: Loop-The-Loop Revisited A big part of the video focuses on their calculations of the minimum entry speed and the g-force experienced by the driver at the bottom. If he's going too slow, he will fall off at the top. If he's going too fast, he will black out from the g-force at the bottom. They finally calculate 16.1m/s to be the right speed for a 40ft tall loop -- with a normal force of 6g at the bottom. [**They assume that mechanical energy is conserved!!] Given the other constraints of this problem, how would changing the radius affect the g-force felt at the bottom of the loop? What if the radius were increased? What if it were decreased? Solution Today:
Homework:
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![]() Warm Up: A spring is hanging from the ceiling. A 500g mass is hooked onto the spring without initially stretching the spring, as shown, and released from rest. Ater bobbing for a long time, the mass comes to rest 37cm below its release point. 1. What would a graph of energy vs. time look like, during the first full bob down and back up? Include all forms of mechanical energy. For simplicity, ignore non-conservative work and OE.graph -- without OE 2. Stop assuming 100% efficiency, because the apparatus clearly isn't 100% efficient. During this process (release to rest), how much mechanical energy is converted to OE?
Today:
Homework:
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Warm Up: For an ideal spring, the applied force is directly proportional to the stretch distance. The spring constant, k, is a ratio of force to stretch* distance. The units we will use for k are N/m. Suppose a screen door spring has a spring constant k = 40N/m. 1. What is the tension in the spring when it is stretched 1m? 2. What is the tension in the spring when it is stretched 20cm? 3. How much work is required to stretch the spring from a stretch distance of 0m to a stretch distance of 1m? *In the case of a compression spring, x is the compression distance.
Today:
Homework:
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![]() Warm Up: Consider the event you examined -- which begins as heavier block A starts to fall, causing a lighter block B to rise -- and which ends just before block A hits the table.
2. How does non-conservative work fit into this model?
Today:
Homework:
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![]() Warm Up: A compact car (1,500kg) and a fully-loaded dump truck (36,000kg) are traveling at the same speed on level ground... 1. Compare the distances that they will travel up a "runaway truck ramp" before coming to a stop. 2. Compare the distances that they will slide if they both lock up their wheels and skid to a stop. Assume that their coefficients of friction are equal.
Today:
Homework:
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![]() Warm Up: 1. What will this energy vs. time graph look like? 2. What will it look like with friction?
Today:
Homework:
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![]() Warm Up: How can you make the PhET skate boarder do a continuous, clockwise loop-the-loop? Today:
Homework:
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![]() Warm Up: The apparatus on the right is called an Atwood Machine. Assume that the pulleys and strings are massless and frictionless, and that the masses start at rest. 1. What kind(s) of energy does each mass have in the beginning? 2. How does the energy of each mass change? 3. What kind(s) of energy will each mass have just before the 2kg mass hits the surface? 4. What will happen to the overall energy of the system? Today:
Homework:
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Link to Semester 1 |