# ap physics 1 momentum and impulse free response Torque, rotational statics, rotational kinematics, angular momentum. Can the student model simple harmonic motion mathematically considering dynamics and energy relationships? Springs, pendulums, etc. Does the student understand the varying relations of the law of gravity in dynamic situations such as orbits of planets and other satellites?

Can the student solve electricity problems? Can the student use a graphical representation of a periodic mechanical wave position versus time to determine the wavelength, period, amplitude and frequency of the wave and describe how a change in the frequency would modify features of the representation? Defend a conclusion based on scientific evidence. Distinguish among tools and procedures best suited to conduct a specified scientific inquiry.

How much momentum did this object start with? The initial momentum of this object is going to be two kilograms times the initial velocity, which was 10 meters per second to the right, which is positive 20 kilogram meters per second. So if the initial momentum of the rocket is positive 20 and there was a change in momentum of , the final momentum just has to be Or in other words, since the change in momentum would have to be the final momentum minus the initial momentum, which was positive 20, we could find the final momentum by adding 20 to both sides, which would give us plus 20, which is What's the difference between an elastic and an inelastic collision?

What we mean by an elastic collision is that the total kinetic energy of that system is conserved during the collision. In other words, if a sphere and a cube collide, for that collision to be elastic, the total kinetic energy of the sphere plus the kinetic energy of the cube before the collision would have to equal the kinetic energy of the sphere plus the kinetic energy of the cube after the collision. If the total kinetic energy before the collision is equal to total kinetic energy after the collision, then that collision is elastic.

It's not enough for the system to just bounce of each other. If two objects bounce, the total kinetic energy might not be conserved. Only when the total kinetic energy is conserved can you say the collision is elastic.

For an inelastic collision, the kinetic energy is not conserved during the collision. In other words, the total initial kinetic energy of the sphere plus cube would not equal the total final kinetic energy of the sphere plus cube. Where does this kinetic energy go? Typically, in an inelastic collision, some of that kinetic energy is transformed into thermal energy during the collision.

While masses could bounce during an inelastic collision, if they stick together, the collision is typically called a perfectly inelastic collision, since in this collision you'll transform the most kinetic energy into thermal energy.

And when two objects stick together, it's a surefire sign that that collision is definitely inelastic. So what's an example problem that involves elastic and inelastic collisions look like? Let's say two blocks of mass 2M and M head toward each other with speeds 4v and 6v, respectively. After they collide, the 2M mass is at rest, and the mass M has a velocity of 2v to the right. And we want to know, was this collision elastic or inelastic? Now you might want to say that, since these objects bounced off of each other, the collision has to be elastic, but that's not true.

If the collision is elastic, then the objects must bounce, but just because the objects bounce does not mean the collision is elastic. In other words, bouncing is a necessary condition for the collision to be elastic, but it isn't sufficient. If you really want to know whether a collision was elastic, you have to determine whether the total kinetic energy was conserved or not.

And we can figure that out for this collision without even calculating anything. Since the speed of the 2M mass decreased, the kinetic energy of the 2M mass went down. And since the speed of the M mass also decreased after the collision, the kinetic energy of the mass M went down, as well. So if the kinetic energy of both masses go down, then the final kinetic energy after the collision has to be less than the initial kinetic energy.

Which means kinetic energy was not conserved, and this collision had to be inelastic. Lab: Simple Machines.

Lab: CoR. Lab: Pine Wood Derby Collisions. Activity: Flying pig. Lab: Circular Motion. FRQ: Design a Space station. Lab: Torque. Lab: Simple Harmonic Motion. PhET: Wave on a string. Lab: Speed of Sound. Inquiry Lab: Electrostatics. Verifying Coulomb's law. Watch video The Conservation of Momentum print version. Wednesday, December 11, Momentum Packet 2. Momentum Packet 2 Key. Thus, diminishing the impact force as to avoid hurting ourselves.

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Example Question 1 : Impulse And Momentum. Possible Answers:. Correct answer:. Explanation : Since the collision is completely elastic, we know that both momentum and kinetic energy are conserved. Report an Error. Explanation : It does not matter whether the collision is elastic or inelastic although it would be best to assume that it's inelastic. Since they come to a standstill, their momentums at the moment of collision are equal and opposite: Rearrange to solve for : Plug in the given values from the question and solve:.

Explanation : Since the collision is completely inelastic, momentum is conserved but energy is not. The equation for conservation of momentum is as follows: There are two inital masses with different velocities and one final mass with a single velocity.

Therefore, we can write: Rearranging for final velocity, we get: At this point, we can denote which direction is positive and which is negative. Example Question 4 : Impulse And Momentum.

AP Physics 1 Online. Search this site. Table of Contents Home. Graphing: How to graph by hand. Graphing: Linearization. Labs: Report format. Equation sheet. Error in Measurements. Labs: Classification. Statistics in AP Physics. English measurements. Lab 3: Percent iron content. FRQ activity: Walking ap physics 1 momentum and impulse free response. Lab: Galileo's Incline. Lab: Tickertape freefall. AP Physics Multiple Choice Practice – Momentum and Impulse. 1. A car of mass m, traveling at AP Physics Free Response Practice – Momentum and Impulse. This test covers momentum, impulse, conservation of momentum, elastic collisions, inelastic collisions, perfectly 1. An air track glider of mass M is built, consisting of two smaller connected gliders with a small explosive Free Response. 7. Impulse And Momentum: Example Question #1. In a billiards game, one player hits the cue ball towards another ball. The cue ball has a mass of kg and hits. AP Physics Free Response Practice – Momentum and Impulse – ANSWERS a) Before the collision there is only an x direction momentum of mass M1 px. AP Physics Free Response Practice – Momentum and Impulse. B2. A bullet of mass m and velocity vo is fired toward a block of mass 4m. The block is. 1. IN. V. EST. IG. A. T. IO. N. S. AP Physics 1 Investigation 5: Impulse and Momentum objects before and after interactions in response to these three questions: has a free collection of resources and publications for physics educators. Click. General Notes About AP Physics Scoring Guidelines. 1. The solutions contain the most common method of solving the free-response questions and the For stating or showing the conservation of momentum applied to the collision. 1​. p = momentum AP® PHYSICS 1 FREE-RESPONSE QUESTIONS if any, does the sphere's angular momentum about its center of mass change? The solutions contain the most common method of solving the free-response Defined” in the AP Physics 1: Algebra-Based Course and Exam Description and For correct substitution into the impulse-momentum equation of the answer from. the momentum of an object, you must apply an impulse, which is the product of force and sections of chapter 7 of the textbook is included on the AP. Physics B exam. QUICK REFERENCE. Important Terms impulse 1. 11 m m xmxm xcm​. +. +. = where p = momentum m = mass v = velocity Free Response Question. Sign In. When we bend our knees we extend the time in which we apply the force that stops us, so our impulse is greater. Impulse is defined as change in momentum, so has the same units as momentum. Learn more about Newton's Third Law as it With the help of the community we can continue to improve our educational resources. Hanley Rd, Suite St. Substituting our values into the equation, we get:. Thus, if you are not sure content located on or linked-to by the Website infringes your copyright, you should consider first contacting an attorney. Explanation : To calculate the impulse, know that it is equal to the change in momentum. I acknowledge that there may be adverse legal consequences for making false or bad faith allegations of copyright infringement by using this process. Copyright holder you represent if other than yourself. If Varsity Tutors takes action in response to an Infringement Notice, it will make a good faith attempt to contact the party that made such content available by means of the most recent email address, if any, provided by such party to Varsity Tutors. Correct answer: By bending our knees we extend the time it takes us to stop, which diminishes the impact force. 