Class
41: Friday,
1/10/25 Warm Up: In this video, a driver supposedly enters a loop-the-loop at a speed of 36mph (16.1m/s). The driver supposedly experiences 6g at the bottom and approximately 0g at the top. They say the loop is 40feet high, so the radius is approximately 6.1m. 1. Calculate the values of g experienced by the driver at the bottom and the top. 2. Why don't your calculations match theirs?
Today: Review for the midterm
Homework: prepare for the :midterm |
Class
40.5 Thursday,
1/9/25 Warm Up: 1. How much does a 100 pound person weigh on the ISS (International Space Station)? Explain. a. 0 pounds b. 89 pounds c. 100 pounds d. 111 pounds 2. Would a candle "work" on the ISS?
Today:
Homework: prepare for the midterm |
Class
40: Wednesday,
1/8/25 Warm Up: What do all of these things have in common?
Today:
Homework:
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Class
39: Tuesday,
1/7/25 Warm Up: 1. What would happen if you made a hole through the center of the Earth, and you jumped in? Spreadsheet calculations2. If you made it all of the way through, where would you come out? (antipodes map) 3. What's the orbital period of a low orbit satellite? Assume, for the purpose of calculations, that the satellite orbits just above Earth's surface (with no air resistance). Earth's radius = 6.38x106 m. G = 6.67x10-11Nm2/kg2. Earth Mass = 5.97x1024kg
Today:
Homework:
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Class
38.5: Monday,
1/6/25 Warm Up: 1. Can you guess what the "sisyphus train" does?
Today:
Homework:
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Class
38.5: Friday,
1/3/25 Warm Up: How do you remove the coin from the YOT? Today:
Homework:
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Class
38: Thursday,
1/2/25 Warm Up: What's happening to this guy? Why? How does it work? Today:
Homework:
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Class
37.5: Friday,
12/20/24 Warm Up: Some cultures celebrate a character called Santa Claus, who delivers presents around the world in a sleigh. This event occurs over a time interval known as Christmas Eve. Starting from rest, if Santa were to deliver a present to every child who believes in him, how fast would Santa need to accelerate between stops in order to deliver all of the presents on Christmas Eve? Santa Claus from an Engineer's Perspective
Today:
Homework:
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Class
37: Thursday,
12/19/24 Warm Up: The pictures on the right all show simple machines. Simple machines allow the same work to be done with more convenient combinations of force and distance. In physics, "work" is equivalent to energy, and Work = Fd 1. For each picture, identify the machine (s). 2. For each machine, tell how the machine alters the distance over which force must be applied by the human using the machine. 3. How does the machine alter the force that the human must apply? 4. Which "machine" is fundamentally different? Why?
Today:
Homework:
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Class
36.5: Wednesday,
12/18/24 Warm Up: How hard would it be to pour a drink during a barrel roll?
Today:
Homework:
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Class
36: Tuesday,
12/17/24 Warm Up: 1. Which formulas will be provided on the test? 2. Which formulas can be easily derived? 3. For each formula... a) to what situation does it apply? b) to what does each letter apply?
Today:
Homework:
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Class
35.5: Monday,
12/16/24 Warm Up: The car is driven at a constant speed through the loop-the-loop. 1. Sketch a force diagram for each letter in the diagram. Identify each force. 2. Write an expression for normal force at each letter.
Today:
Homework:
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Class
35: Friday,
12/13/24 Warm Up: None
Today:
Homework:
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Class
34.5: Thursday,
12/12/24 Warm Up: 1. Why do we have tides? 2. Why is there a high tide on the opposite side of the Earth from the Moon? 3. Which object is excerting a greater gravitational force on you right now, the Moon or the Sun? 4. How is this related to black holes?
Today:
Homework:
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Class
34: Wednesday,
12/11/24 Warm Up: None
Today:
Homework:
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Class
33.5: Tuesday,
12/10/24 Warm Up: We don't have to answer all of these. 1. What's the formula for the net force acting on the jogger in the video? 2. Approximately how fast is the jogger in this video moving? 3. If the jogger turned around and jogged the other way, would he feel any different? 4. What must move in order for the person to experience simulated gravity... the space station, the person, neither, or both? What does "move" mean in outer space? 5. There are essentially two ways to simulate 1g of gravity in "outer space." What are they? How are they similar? How are they different? How do they compare to real gravity?
Today:
Homework:
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Class
33: Monday,
12/9/24 Warm Up: The ball is moving at a constant speed in a circular path. 1. What is the direction of its acceleration? 2. How do we know this? Today:
Homework:
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Class
32.5: Friday,
12/6/24 Warm Up: The drawing on the right shows a top view of a car stuck in mud. A tight chain has been hooked to the car's bumper and also to a large tree. At this point, how could someone (theoretically) move the car forward by applying very little force? Today:
Homework:
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Class
32: Thursday,
12/5/24 Warm Up: Cheryl wants to use some string and a nail to hang a treasured portrait of great-great-grandfather Ernesto as a young man. The portrait is rather heavy. Rank the three configurations on the right according to their risk of exceeding the breaking strength of the string. (Hint: draw a force diagram with arrows to scale). Today:
Homework:
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Class
31.5: Wednesday,
12/4/24 Warm Up: A 4 kg mass is suspended by an ordinary string from the ceiling of a fully-enclosed train car (with no vertical movement). The car is on a level surface at sea level, and the angle shown remains constant. 1. How many of these can we deduce from this information? A) The mass' direction of movement B) The mass' acceleration C) The mass' speed D) The string tension 2. If you wanted to simulate this (i.e. make a mass hang "motionless," at an angle, like this), what would you have to do? Today:
Homework:
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Class
31: Tuesday,
12/3/24 Warm Up: In both situations on the right, a block slides along a surface without losing contact with the surface. In past problems, the weight of a block sliding on a surface was always equal to the normal force. For each of these situations, explain why the block's weight and normal force are different. Today:
Homework:
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Class
30.5: Monday,
12/2/24 Warm Up: In this next short unit, you will be finding all of the forces and accelerations in situations like those shown on the right. What general problem-solving strategy(ies) might be helpful? Today:
Homework:
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Class
30: Friday,
11/22/24 Warm Up: If you want help on any particular part of the project, pick a part now, and I'll show you how to do it. Today:
Homework:
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Class
29.5: Thursday,
11/21/24 Warm Up: How would you measure the force of water rocket thrust, with the rocket pointing upward? Today:
Homework:
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Class
29: Wednesday,
11/20/24 Warm Up: An acceleration graph for a rocket launch with a parachute might look something like this. 1. Locate these moments in time ("snapshots" from the project). a. sitting on the launch pad b. Thrust phase c. Beginning of coasting phase d. Apogee e. Moment during descent when net force is highest f. Just before landing g. Impact
2. How would this graph look different if there were no parachute? Today:
Homework:
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Class
28.5: Tuesday,
11/19/24 Warm Up: Open Clifford Heath's Water Rocket Simulator and one of the trajectory spreadsheets that we have been using. Find out what cross-sectional area he uses in his simulation. To do this: 1. Set his simulation to: water volume = 0.6, dry mass = 150g, Cd = 0.3, and pressure = 100p. 2. Run his simulation and find his rocket's initial coasting speed by adding the burnout velocity to the speed increase due to air pulse. 3. Set your spreadsheet air density to 1.23kg/m3 (approximately average) 4. Use his burnout height as your initial y position, and match your other spreadsheet initial parameters to his. 5. Adjust your cross-sectional area until your time aloft matches his. Today:
Homework:
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Class
28: Monday,
11/18/24 Warm Up: None Today:
Homework:
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Class
27.5: Friday,
11/15/24 Warm Up: Prepare to launch
Today:
Homework:
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Class
27: Thursday,
11/14/24 Warm Up: What's the best amount of water to put in a water rocket? [Find out, according to Clifford Heath.] How does the amount of water affect force and overall acceleration? 1. What happens if you don't add any water? 2. What happens if you completely fill the rocket with water?
Today:
Homework: Spreadsheet problems in Google Classroom |
Class
26.5: Wednesday,
11/13/24 Warm Up: How can you make nice, straight, recyclable fins out of a 2-liter bottle? Today:
Homework: If you have a smartphone that takes slow motion video, get prepared to take videos next class. Here's how to do it on an iphone (if you have an Android, maybe someone else has suggestions)...
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Class
26: Tuesday,
11/12/24 Warm Up: The diagram on the right shows a 2-liter bottle water rocket. Mass has been added to the tip of the rocket's nose cone, and fins have been added to the back (bottom). The nose cone sits loosely on a platform that is hidden beneath the nose cone's flange. The nose cone and pressure chamber are not fused together, but they are connected by a string, which also connects to the parachute. Video of one rocket another video 1. What makes the rocket move upward? 2. Why do fins need to be added to the back of the rocket? How does this work? 3. Why does mass needed to be added to the front of the rocket? How does this work? 4. Aside from stability, what other reason is there for adding mass to the rocket? 5. What's the purpose for the flange at the bottom of the nose cone?
Today:
Homework: Using your spreadsheet and the data collected in class (details above), find:
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Class
25.5: Monday,
11/11/24 Warm Up: 1. What force launches this game show contestant? 2. Is this for real? Could we launch a student this high? How could we find out?
Today:
Homework: None |
Class
25: Friday,
11/8/24 Warm Up: None Today: Test Homework: None |
Class
24.5: Thursday,
11/7/24 Warm Up: In the absence of air resistance, the flight of a projectile looks like the picture on the right. What does it look like with air resistance? Today:
Homework: Unit 3 Answer Key
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Class
24: Wednesday,
11/6/24 Warm Up: If you need to stop a car quickly, why should you avoid locking the tires or skidding? Today:
Homework:
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Class
23.5: Tuesday,
11/5/24 Warm Up: I have a length of treated 4"x4" lumber, some large nails, a hammer, and a large rock. How will it feel if I put the rock on my head and then have someone pound nails into the wood on top of the rock? Today:
Homework: Unit 3 Answer Key
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Class
23: Monday,
11/4/24 Warm Up: The harpoonist in the diagram is accelerating in both the X and Y dimensions. Draw a diagram showing all of the individual and net forces acting on the harpoonist. Then find the X acceleration of the Harpoonist. Today:
Homework: Unit 3 Answer Key
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Class 22.5: Thursday,
10/31/24 Warm Up: Ryan Crouser (approximately 145kg -- not the guy in the picture) set a world record by throwing a 7.26 kg shotput 23.51m. 1. Estimate the speed of the shotput when it left his hand. This can be quick. 2. Draw a system schema for the point in time where he is pushing the shotput with the greatest force. 3. Draw a force diagram showing all of the forces acting on Ryan at that time. Estimate the forces. Today:
Homework: Unit 3 Answer Key
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Class
22: Wednesday,
10/30/24 Warm Up: 1. How fast does chalk fall? Is it faster than a cat?... (My spreadsheet answer) Why? 2. Sometimes people celebrate special occasions by firing guns into the air. Is this safe? 3. Why don't clouds fall out of the sky? Calculated terminal velocities of various spheres. Today:
Homework: Unit 3 Answer Key
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Class
21.5: Tuesday,
10/29/24 Warm Up: One end of a rope is attached to the Gladys' belt. Gladys is pulling directly downward on the other end. Assuming that the pulley and rope are massless and fictionless, how much downward force must Gladys apply in order to ascend? Gladys weighs 500N. Today:
Homework: Unit 3 Answer Key
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Class
21: Monday,
10/28/24 Warm Up: According to this article, emergency clinic records of 132 cats that jumped from windows of buildings showed a 90% survival rate. The average drop was 5.5 floors.
Injuries increased with increasing heights up to 7 floors.
When cats fell from over 7 floors, they actually suffered from
“less injuries.”
1. What's going on? 2. When does a falling cat experience zero net force? 3. When is a falling cat a "free-falling" cat? 4. When does a falling cat experience maximum net force? 5. What characteristics of an object contribute to its drag (a force resisting movement through fluids)? Today:
Homework: Unit 3 Answer Key
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Class
21.5: Friday,
10/25/24 Warm Up: Find the acceleration of the system on the right and the tensions in the two strings. Assume that the entire system is frictionless and that the pulleys and strings are massless. Today:
Homework:
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Class
21: Thursday,
10/24/24 Warm Up: The 2nd diagram on the right is a System Schema representing the situation in the top diagram, where the "objects of focus" are the blocks. For simplicity, the creator of the diagram has assumed that the blocks are frictionless but the person is still pushing them somehow. 1. What is a system, in Physics? 2. What does a system schema show? In a system schema, what is the difference between the "objects of focus" and the other objects? 3. How can a system schema clarify the application of Newton's 2nd and 3rd Laws to solving problems in situations like this? 4. Let's create one for this situation, with the objects of focus being the book and apple. 5. ... and another one for this situation: a chair is pushed across the floor by a student, with realistic friction. Assume that the student and chair are both objects of interest. 6. Use one of the previous system scheme (4 or 5) to create a "free body" diagram showing the forces acting on one of the objects of interest. Today:
Homework:
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Class
20.5: Wednesday,
10/23/24 Warm Up: The rower in the photo has a mass of 50kg and a leftward acceleration of 1m/s2. She is pulling against the oars with a total force of 100N. Sketch a diagram showing all of the forces acting on the rower. Find all of the forces' magnitudes. Today:
Homework:
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Class
20: Tuesday,
10/22/24 Warm Up: On level ground, Tim begins sliding with a velocity of 6m/s. If Tim's slide lasts for 2 seconds... 1. What is the coefficient of kinetic friction between Tim and the slide? 2. What is the broader implication, if we compare the acceleration due to friction and the acceleration of gravity, on level surfaces? Today:
Homework:
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Class
19.5: Monday,
10/21/24 Warm Up: The McMurtry Speirling can accelerate from 0-60mph in 1.4 seconds. Its mass is less than 1,000kg. 1. Assuming that the car's acceleration is constant, what is the coefficient of friction between the car tires and the road? 2. Is this the kinetic friction or static friction? How do you know? 3. Actually, this can can accelerate that fast with a coefficient of static friction closer to 0.7. How is that possible? Today:
Homework:
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Class
19: Friday,
10/18/24 Warm Up: None Today:
Homework: DUE ON MONDAY
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Class
18.5: Thursday,
10/17/24 Warm Up: One way to find the center of mass (a.k.a. balance point) of a stick is to support it with two hands and then slowly move those two hands together until they meet under the stick's center of mass.1) Try it 2) Explain what's happening, in terms of static friction and kinetic friction? Today:
Homework: DUE ON MONDAY
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Class
18: Wednesday,
10/16/24 Warm Up: Newton's 3rd Law tells us that forces always come in pairs, and that each force in a pair is equal to and opposite the other. If that's true, how do you win at the game of tug of war? Today:
Homework:
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Class
17.5: Tuesday,
10/15/24 Warm Up: video from class A common occurrence in physics problems is someone standing on a bathroom scale inside an elevator. 1. Sketch vectors representing all of the forces (pushes or pulls) that are acting on the person in the elevator. 2. Write Newton's 2nd law (applied to the person) and plug in any values that you can. 3. Write an equation for net force as the vector sum of all of the forces acting on the person. 4. Set those two expressions of net force (net force as m*a and net force as the vector sum of forces) equal to one another and solve. Figure out what's "going on."
Today:
Homework:
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Class
17: Monday,
10/14/24 Warm Up: Monkey and Hunter problem: A green hunter and a blue hunter point their Nerf guns directly at a orange monkey and then fire simultaneously. Just as the two hunters fire their guns, the monkey slips and freefalls from the treetop to the ground. Assuming that this takes place in a vacuum, whose (if anyone's) projectile hits the monkey?
Today:
Homework:
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Class
16.5: Wednesday,
10/7/24 Warm Up: TBD
Today:
Homework: |
Class
16: Tuesday,
10/8/24 Warm Up: If you wanted to launch a projectile from the launch point on the right, so that you would hit the target -- without hitting the ceiling or either of the two obstacles -- what launch angle and speed would you use? This is a good application for a spreadsheet like this one.
Today:
Homework:
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Class
15.5: Monday,
10/7/24 Warm Up: We have some new Vernier Force Plates. What experiment(s) could we try with one?
Today:
Homework:
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Class
15: Friday,
10/4/24 Warm Up: None
Today:
Homework:
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Class
14.5: Thursday,
10/3/24 Warm Up: Is it literally possible to "pull yourself up by your own bootstraps?" You may assume superhuman strength and/or speed. Explain.
Today:
Homework:
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Class
14: Wednesday,
10/2/24 Warm Up: It is possible to remove a sheet paper from under a dry erase pen without touching or tipping the pen. How can one do this without tipping the pen? Why does the pen usually fall? What kind of pen would work better?
Today:
Homework:
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Class
13.5: Tuesday,
10/1/24 Warm Up: What will happen if I poke a knife through a potato, hold both objects in the air with the knife pointing downward, and then hammer the butt of the knife into the potato? Why? What if it's an apple, because I didn't have potatoes?
Today:
Homework:
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Class
13: Monday,
9/30/23 Warm Up: There is a heavy object suspended from the ceiling by a string. Another segment of the same string is hanging downward from the object. I am going to pull on the bottom string until one of the two strings breaks. Which string is going to break first? Why? Today:
Homework:
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Class
12.5: Friday,
9/27/24 Warm Up: These are all of the variables that can be involved in projectile problems. In the y dimension, all of our kinematics equations can be used. 1. What equations can be used to solve for things the x and the "x&y" dimensions? [Note: I've been saying there's only one formula for the x dimension, but that's not entirely true.] 2. Projectile problems can be classified as symmetric, asymmetric, or "half of a symmetric" problems. Give an example of each. 3. Let's solve one. Problem from A1 Class Problem from A2 Class
Today:
Homework:
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Class
12: Thursday,
9/26/24 Warm Up: 1. How does NASA simulate weightlessness? 2. Is this really weightlessness? Today:
Homework:
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Class 11.5:
Wednesday,
9/25/24 Warm Up: An olympic athlete throws a javelin at an angle of 34 degrees, with respect to the ground. The release point of the javelin is 1.3m above the ground. The javelin travels a horizontal distance of 90 meters and lands after a flight lasting 3.7 seconds. 1. At what angle is the javelin sticking out of the ground at its point of impact? [We will just do this one, but you might want to try #2 on your own. Solutions are below.] 2. It turns out that the field is not level. How much higher or lower is the field at the point of impact, compared to the field at the point of release? Today:
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Class 11:
Tuesday,
9/24/24 Warm Up: If you want to launch a projectile horizontally, from a height of 0.3m, and you want its initial speed to be 4m/s, you should adjust your launcher strength until it travels a horizontal distance of ___?___m. Today:
Homework: Unit 2 Answer Key
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Class 10.5:
Monday,
9/23/24 Warm Up: Video of this warm-up -- drawing Vx, Vy, and V during projectile motion The diagram on the right shows the symmetric trajectory of a free-falling projectile. Sketch the diagram. 1. What does free-falling mean? 2. At each labeled point (A, B, and D) show/label the projectile's overall velocity vector (v), x velocity vector (vx), and y velocity vector (vy).
Today:
Homework: |
Class 10: Friday,
9/20/24 Warm Up: None (so there's time for the retake)
Today:
Homework: See class #9.5, below. |
Class
9.5: Thursday,
9/19/24 Warm Up: Here are a couple of 2-D motion simulations... What's the ideal angle for launching a projectile, if you want it to travel the greatest horizontal distance? Why is that angle best? Today:
Homework:
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Class
9: Wednesday,
9/18/24 Warm Up: Let's explore the "classic river problem" using some helpful tables (vector addition and kinematics)! Here's a review of the problem... An 80m wide river flows due south at a rate of 2m/s. Jane and Bob are on the west bank of the river, and they want to travel to a point on the opposite bank, directly eastward from their starting point. In still water, Jane and Bob can paddle a canoe at a speed of 3m/s. On land, each of them can travel at a rate of 4m/s...
Whose plan will get them there fastest? Video of the solution to the warm-up. Today:
Homework:
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Class
8.5: Tuesday,
9/17/24 Warm Up: Sketch a head-to-tail diagram for each of the following. Two "component" vectors should add up to the "resultant." The trickiest part is identifying the resultant. [A couple of methods: the resultant is... the dependent variable or the velocity of the "protagonist" relative to the Earth.]
2. A river's 3mph current flows in a direction 15 degrees West of North. A swimmer, whose speed in still water is 2m/s, swims across the river with a heading 35 degrees South of West. What is the swimmer's velocity, relative to the Earth? 3. A superhero steward on an airplane is traveling in a direction 10 degrees East of South, and their speed is 580mph. The plane's velocity is 460mph in a direction 5 degrees West of South. What is the steward's heading and their "speed on a still plane?"
Sketches and answers: --- I got rid of number 1. Just ignore solution #1.
Today:
Homework:
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Class
8: Monday,
9/16/24 Warm Up: 1. Find the missing values of Vx, Vy, and theta. 2. In the diagram on the right, should Vy be -7m/s, instead of 7m/s? Today:
Homework:
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Class
7.5: Friday,
9/13/24 Warm Up: 1. Suppose the two vectors (arrows) on the right represent two forces acting on the clam. In what direction will the clam accelerate? How will that acceleration compare to the accelerations we would observe if each force were acting alone? 2. The diagram on the right shows a top view of a train car that is moving at a rate of 2m/s. You are in the car. In which direction and how fast should you walk in order to have the intended velocity shown on the right. Today:
Homework:
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Class
7: Thursday,
9/12/23 Warm Up: None Today:
Homework: None |
Class
6.5: Wednesday,
9/11/23 Warm Up: Velocity and Acceleration Combinations Practice Quiz. Use this link to take the quiz. (Last year's average was 8.71, and the median was 100%.) Today:
Homework:
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Class
6: Tuesday,
9/10/24 Warm Up: Consider the X dimension motion of a pendulum that is continually swinging back and forth (left to right and back). Sketch a graph of acceleration vs time (and another helpful graph). See if you can identify the "9 types of motion." ** On your acceleration graph, I am only concerned with your signs being correct (+,-,0) Today:
Homework:
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Class
5.5: Monday,
9/9/24 Warm Up: The acceleration of gravity on the Moon is approximately 1/6 of the acceleration of gravity on the Earth. How much higher would an object fly if it were thrown straight upward on the Moon? (assuming no air resistance, and that initial speeds are the same) Higher resolution drop of feather and bowling ball Today:
Homework:
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Class
5: Friday,
9/6/24 Warm Up: 1. Can you guess the significance of the graphic on the right? 2. The dimensions of the floor tiles in this room are 1foot x 1foot. Assuming that 1 foot = 0.305m, what is the average speed of a student who crosses 18 floor tiles in a time of 3 seconds? Express the speed in m/s and miles per hour. 3. How does dimensional analysis work? On what basic mathematical premise is it based? Today:
Homework:
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Class
4.5: Thursday,
9/5/24 Warm Up: Consider the case of this ball. At t = 0s, the ball is free-falling directly upward at a height of 10m and a speed of 20m/s. Sketch graphs of the ball's position, velocity, and acceleration (vs. time) over the next 4 seconds. [For simplicity, use g =10m/s2 instead of g = 9.8m/s2] Today:
Homework:
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Class
4: Wednesday,
9/4/24 Warm Up: When you're preparing for a test, it is important to understand the scope of what you are expected to be able to do. For your first physics test, the scope of kinematics problems is defined by the variables and formulas on the right*. 1. Use some of the variables to create a physics problem that you could use to test yourself in preparation for the real test. 2. Can you anticipate how I might go about writing several problems for the test? *There are a few "formulas" that I did not list, because you are expected to internalize them -- for instance. Today:
Homework:
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Class
3.5: Tuesday, 9/3/24 Warm Up: I have a dynamics cart like the one in the picture. With the cart starting from rest, I am going to push it rightward across my desk so that it will hit an obstacle and stop. Sketch graphs of its velocity and acceleration for the event (from rest at the beginning to the stop at the end). [By the way, there is an arrow on this cart pointing in the direction that the software assumes to be positive.]Today:
Homework:
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Class
3: Friday, 8/30/24 Warm Up: Mr. Chase once said that there are 9 types of motion... 1. For letter a, on the right, describe what an object could be doing in order to have both positive velocity and positive acceleration. 2. Do the same for the rest of the letters.
Today:
Homework:
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Class
2.5: Thursday,8/29/24 Warm Up: Match each position vs. time graph with the correct velocity and acceleration graph.Today:
Links: Homework:
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Class
2: Wednesday,
8/28/24 Warm Up: 1. Use the velocity vs time graph on the right to sketch a corresponding position vs time graph. [Assume that motion away from the sensor is positive, and motion toward the sensor is negative.] 2. Where in the graphs is there acceleration (any change in velocity)? 3. When would the subject be speeding up? Slowing down? Today:
Links: Homework:
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Class 1.5:
Tuesday,
8/27/24 Warm Up: Suppose you're involved in a 2 lap race. If you want your overall average speed to be twice as fast as your speed for the first lap, how much faster do you have to go during the 2nd lap? [To calculate average speed you can use rate = distance / time] Solution -- don't peek! Today:
Links: Homework:
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Class
1: Monday,
8/26/24 Physics 200: Mr. Stapleton Warm Up: Spin one of the "sprotating cylinders" by pressing one end until it squirts out from under your finger. Try pressing the other end. When the cylinder is spinning, why do you only see the symbol that you press? Today:
Links: Online Textbook Reading: Homework: Finish the questions on page 5 of the packet (assuming that you haven't already finished them). |