V =0 1i 2i 1f 2f m, m2 m, m2 system = cart 1 and cart 2 system ='cart 1 and cart 2 INITIAL FINAL Question 5: Using the notation from the diagram shown above write down the expressions (no numbers) for the initial momentum of each cart, as well as the total initial momentum of a system consisting of Cart 1 and Cart 2. Pli = P2i Pi =

V =0 1i 2i 1f 2f m, m2 m, m2 system = cart 1 and cart 2 system ='cart 1 and cart 2 INITIAL FINAL Question 5: Using the notation from the diagram shown above write down the expressions (no numbers) for the initial momentum of each cart, as well as the total initial momentum of a system consisting of Cart 1 and Cart 2. Pli = P2i Pi =

Name: V=0%3D1i2i1f 2fm,m,m,m,system = cart 1 and cart 2system ="cart 1 and
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Description: V=0%3D1i2i1f 2fm,m,m,m,system = cart 1 and cart 2system ="cart 1 and cart 2INITIALFINALQuestion 5: Using the notation from the diagram shown above write downthe expressions (no numbers) for the initial momentum ofeach cart, as well as the total init

College Physics

11th Edition

ISBN:9781305952300

Author:Raymond A. Serway, Chris Vuille

Publisher:Raymond A. Serway, Chris Vuille

Chapter1: Units, Trigonometry. And Vectors

Section: Chapter Questions

Problem 1CQ: Estimate the order of magnitude of the length, in meters, of each of the following; (a) a mouse, (b)...

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Needs Complete solution don't use chat gpt or ai i definitely upvote you. be careful Downvote for ai or chat gpt answer.
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Here is a graph of position vs. time for two objects (dotted lineand dashed line) involved in a collision (at the star).The solid line represents the center-of-mass.There is a mistake in the graph! What is the mistake, and howdo you know?Note: I did not give you any numbers on the graph, and youdon’t need them to find the error!
Q2 Two carts, A and B, have masses of 0.500 kg and 0.750 kg respectively. While traveling towards each other, Cart A and B undergo a head-on collision and rebound apart in opposite directions. Data for collision is shown below. The measured speeds are accurate to within 0.1 m/s. Velocity before (m/s) | Velocity after (m/s) Cart A +7.0 -6.3 Cart B -3.0 +5.9 (a) Show that the momentum of the two-cart system is conserved by calculating the system's momentum before and after the collision. (b) Calculate the impulse each cart feels during the collision. Explain how your results show evidence for Newton's 3rd Law. (c) Using hi-speed video analysis, the time of the collision is determined to be 0.030 seconds. Calculate the average collision force.
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Can you explain part b I attached the solution I don’t understand what they are doing with the formula of conservation of linear momentum why are there two types of Mf and MF
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