**Experiment Overview**A glob of very soft clay is dropped from above onto a digital scale. The clay sticks to the scale on impact. A graph of the clay's velocity vs. time, \( v_{\text{clay}}(t) \), is provided, with the upward direction defined as positive.The experiment is repeated using a superball with identical mass, dropped from the same height. Both the clay and the superball hit the scale 2.9 s after they are dropped. Assume that the duration of the collision is the same in both cases, and the force exerted by the scale on the clay and the force exerted by the scale on the superball are constant.**Part A**Sketch the graph of the superball's velocity vs. time, \( v_{\text{ball}}(t) \), from the instant it is dropped \((t = 0)\) until it bounces to its maximum height \((t = 6\text{s})\). Assume the superball undergoes an elastic collision with the scale, and the scale's recoil velocity is negligible. The light-colored graph shown is \( v_{\text{clay}}(t) \).- **Graph Description**: The graph has time \( t(s) \) on the horizontal axis and velocity \( v(t) \) on the vertical axis, ranging from \(-40\) to \(40\). The clay's velocity is shown as a line that decreases from time \(2.9\) s, then bounces and increases to \(6\) s.**Part B**Based on your graph, is the change in momentum of the superball during its collision with the scale greater than, less than, or equal to the change in momentum of the clay during its collision with the scale?- Options: 1. The change in momentum of the superball is greater than the change in momentum of the clay. 2. The change in momentum of the superball is less than the change in momentum of the clay. 3. The change in momentum of the superball is equal to the change in momentum of the clay.

Name: **Experiment Overview**A glob of very soft clay is dropped from above
Uploaded: 2024-03-20T06:57:37.000Z
Channel: Bartleby
Description: **Experiment Overview**A glob of very soft clay is dropped from above onto a digital scale. The clay sticks to the scale on impact. A graph of the clay's velocity vs. time, \( v_{\text{clay}}(t) \), is provided, with the upward direction defined as

Answered: Image /qna-images/answer/f6e2cc0c-cc07-446a-ba1b-9eba7f45430d.jpg

Science

Physics

A glob of very soft clay is dropped from above onto a digital scale. The clay sticks to the scale on impact. A graph of the clay's velocity vs. time, vclay(t), is given, with the upward direction defined as positive. The experiment is then repeated, but instead of using the clay glob, a superball with identical mass is dropped from the same height onto the scale. Both the clay and the superball hit the scale 2.9 s after they are dropped. Assume that the duration of the collision is the same in both cases and the force exerted by the scale on the clay and the force exerted by the scale on the superball are constant. Part A Sketch the graph of the superball's velocity vs. time, vbal(t), from the instant it is dropped (t=0 s) until it bounces to its maximum height (t = 6 s). Assume that the superball undergoes a elastic collision with the scale, and that the scale's recoil velocity is negligible. The light colored graph already present in the answer window is velay(t). View Available Hint(s) +**0 No elements selected 30 20 10 Submit -20 -30 10 20 3.0 4.0 5.0 60 (0) Select the elements from the list and add them to the canvas setting the appropriate attributes. Press [TAB] to get to the main menu.

A glob of very soft clay is dropped from above onto a digital scale. The clay sticks to the scale on impact. A graph of the clay's velocity vs. time, vclay(t), is given, with the upward direction defined as positive. The experiment is then repeated, but instead of using the clay glob, a superball with identical mass is dropped from the same height onto the scale. Both the clay and the superball hit the scale 2.9 s after they are dropped. Assume that the duration of the collision is the same in both cases and the force exerted by the scale on the clay and the force exerted by the scale on the superball are constant. Part A Sketch the graph of the superball's velocity vs. time, vbal(t), from the instant it is dropped (t=0 s) until it bounces to its maximum height (t = 6 s). Assume that the superball undergoes a elastic collision with the scale, and that the scale's recoil velocity is negligible. The light colored graph already present in the answer window is velay(t). View Available Hint(s) +**0 No elements selected 30 20 10 Submit -20 -30 10 20 3.0 4.0 5.0 60 (0) Select the elements from the list and add them to the canvas setting the appropriate attributes. Press [TAB] to get to the main menu.

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)...

See similar textbooks

Similar questions

Question 7, Physics - equation sheet attached
Question 1: A bullet of mass m hits a block of mass M on a table with velocity vo as shown in the figure below. The bullet embeds in the block. The friction coefficient between the block and the table poxez² where .2 is u = is a constant and 0
Q1: A100 kg man in space throws a 20kg space rock. As a result, the man accelerates to the left at 1 m/s ^ 2 s2.what is the acceleration of the rock?
A lump of clay pf mass 0.22 kg is dropped from a height of 10.9 m. The clay comes to a full stop 0.058 s after the moment it first touched the ground. What is the magnitude in newtons of the average force of impact that the clay experienced? Express your answer into two decimal places, with units of Newtons
Q) Aslide in amachine moves along straightrad, The clistance (X) cm along rod given below. for various values of time (t) seconds. Find the velocity and the acceleration of the slide when t = 0.3 Second to al 6.2 0.3 0.4 0.51 3013 31.62 32.87 33.64 33.95 33.81 33.34
The following data were obtained in an Atwood machine experiment. Time of Fall (sec) M1 M2 R1 R2 R3 0.20 kg 0.10 kg 0.535 0.539 0.932 Distance of fall = 0.455m 1. Explain why the third reading R3 should be discarded or repeated? 2. On repeating the experiment, R3 was found to be 0.531 sec. Find the average value of the time of fall. 3. Find the value of acceleration 'a' from the above data. 4. Calculate the value of 'g' from the above data.
Question 3. The cart shown in figure below moves with constant deceleration changing the speed from v0 = 5 m/s to v1 = 1 m/s. After 2 seconds when it reaches the speed v1 it suddenly stops. Write the displacement of the mass as a function of time. Mass m moves without friction on the surface of the cart. Assume positive direction from left to right (direction of motion of the cart). Numerical values: m = 2 kg, k = 1.152 kN/m. V k Ans: x(t) = 3.472 cos 24 t + 41.6 sin 24 t (mm) m L
For each of five trials, find the acceleration from ax= (twice distance glider moves)/(time squared) The glider & hanging mass have the same acceleration, and we will call to the left the +x direction for the glider, and down the +x direction for the hanging mass. Using Microsoft Excel, plot a graph of the acceleration vs. the size of the hanging mass. Make sure the graph contains all of the features it should. This graph should have points that follow a straight line. Add a linear trendline to the graph and also display the equation for this line on the graph. We can show that Newton’s Laws predict that the acceleration should be ax=m2g/m1+m2 (3) where m1 is the glider’s mass and m2 is the amount of hanging mass. Equation (3) tells us that the predicted slope of your a x vs. m2 graph should be equal to g/(m1+ m2). Calculate the predicted value of the slope, and then find the percent error between it and the experimental value of the slope. When you do the % error calculation,…
Hi, could you please give an (elaborate) solution to this problem? Thanks in advance!
A 0.500 kg hammer is moving horizontally at 6.50 m/s when it strikes a nail and comes to rest after driving the nail 1.00 cm into a board. Assume constant acceleration of the hammer–nail pair. (a) Calculate the duration of the impact (in s). ______s (b) What was the average force (in N) exerted on the nail? (Enter the magnitude.) ______N
Consider an object on an incline where friction is present. The angle between the incline and the horizontal is θ and the coefficient of kinetic friction is μk. a.) Find an algebraic expression for the acceleration of this object. Treat down the incline as the positive direction. b.) Calculate the acceleration, in meters per second squared, of this object if θ = 31° and μk = 0.34. Treat down the incline as the positive direction.
A 59 kg boy and a 36 kg girl use an elastic rope while engaged in a tug-of-war on a frictionless icy surface. If the acceleration of the girl toward the boy is 1.7 m/s2, determine the magnitude of the acceleration of the boy toward the girl. Answer in unitirs of m/s2