A small unpiloted test rocket is moving through space (to the right in the picture) with a constantspeed of 100 m/s. The total mass of the rocket is 1000kg.Suddenly the rocket explodes into three sections A, B and C (not shown) as depicted below.Piece A is 600 kg and is moving with a speed of 60 m/s, with 0, = 22° (note the way that angleis drawn in the picture. That is measured with respect to B, not the horizontal)Piece B is 300 kg and is moving with a speed of 20 m/s, with 0g = 15° with respect to thehorizontalA'B,So that the research team can search for the missing piece (piece C), please write the expressionfor the momentum of that piece in vector form.

Name: A small unpiloted test rocket is moving through space (to the right i
Uploaded: 2024-03-20T06:57:37.000Z
Channel: Bartleby
Description: A small unpiloted test rocket is moving through space (to the right in the picture) with a constantspeed of 100 m/s. The total mass of the rocket is 1000kg.Suddenly the rocket explodes into three sections A, B and C (not shown) as depicted below.Pie

Given: The total mass of the rocket M= 1000 kg The initial speed of rocket vi=100 m/s. The mass of piece A = 600 kg The speed of piece A = VA= 60 m/s The angle of the piece of A with respect to B == 22° The mass of piece B = 300 kg The speed of piece B =VB = 20 m/s The angle of the piece of B with respect to horizontal = 15° The angle of piece A with respect to horizontal is = =22°+15°= 37° According to the law of conservation of momentum. Initial momentum = Final momentum Where pA, pB, and pC are the momentum of piece A, piece B, and piece C respectively Both vA and vB having both horizontal x and vertical y component. Solve for PC where i and j are the unit vectors along horizontal and verticle direction respectively.

Answered: So that the research team can search…

Science

Physics

So that the research team can search for the missing piece (piece C), please write the expression for the momentum of that piece in vector form.

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

a Tutoring ve Two objects of equal mass m undergo a completely inelastic collision (see the figure below). Prior to the collision, both masses were moving at the same initial velocity v₁. After the collision, the combined mass moves away at a final speed v₁ = 0.90 v₁. Find the angle between the initial velocity vectors. Your answer should be in degrees: 0: 2m X
Part A = The integral with respect to time of a force applied to an object is a measure called impulse, and the impulse applied to an object during a time interval determines its change in momentum during the time interval. The safety of a t-shirt launcher, used to help get crowds cheering at baseball games, is being evaluated. As a first step in the evaluation, engineers consider the design momentum of the launched t-shirts. The springs in the launcher are designed to apply a variable force to a t-shirt over a time interval of t 0.5 s. The force as a function of time is given by F(t) = at² + b, where a = −28 N/s² and b = 7.0 N. The momentum of the t-shirt will be its initial momentum (po = 0) plus its change in momentum due to the applied impulse: pf = po+ St-F(t) dt. By applying the given time dependent function for F(t) and performing the integration, which of the following is the correct expression for pf? ▸ View Available Hint(s) rt=tL 0+(1/3+ ³ + b) 10/20 tL Pf= ○ tL 0+ (13) 기함 a…
In the figure below, puck 1 of mass m, = 0.30 kg sent sliding across a frictionless lab bench, to undergo a one-dimensional elastic collision with stationary puck 2. Puck 2 then slides off the bench and lands a distance d from the base of the bench. Puck 1 rebounds from the collision and slides off the opposite edge of the bench, landing a distance 1.5d from the base of the bench. What is the mass of puck 2? kg nd.
Block 1, of mass m1 = 2.10 kg, moves along a frictionless air track with speed v1 = 15.0 m/s. It collides with block 2, of mass m2 = 51.0 kg, which was initially at rest. The blocks stick together after the collision. Find the magnitude pi of the total initial momentum of the two-block system. Find vf , the magnitude of the final velocity of the two-block system. What is the change ΔK=Kfinal−Kinitial in the two-block system's kinetic energy due to the collision?
A wide reciever and a linebacker run into each other going opposite directions. Question #3 requires you to use conservation of momentum to find the initial speed of the linebacker. Which of the following is true about the values used in the conservation of momentum equation? Your answer: One person will have a positive mass and the other will have a negative mass. O One person will have a positive velocity and the other will have a negative velocity. O All values will be positive because momentum is not a vector.
The figure below shows a man in a boat on a lake. The man's mass is 67 kg, and the boat's is 117 kg. The man and boat are initially at rest when the man throws a package of mass m = 15 kg horizontally to the right with a speed of vi = 4.6 m/s. What is the velocity of the boat after the package is thrown? Neglect any resistance force from the water. (Give the magnitude in m/s, and select the correct direction from the options given.) m/s?
Two billiard balls of equal mass move at right angles and meet at the origin of an xy coordinate system. Initially ball A is moving upward along the y axis at 2.0m/sm/s, and ball B is moving to the right along the x axis with speed 3.7m/sm/s. After the collision (assumed elastic), the second ball is moving along the positive y axis. What is the final direction of ball A? Express your answer using two significant figures.
Sven hits a baseball (m = 0.15 kg). He applies an average force of 51.0 N. The ball had an initial velocity of 32.5 m/s to the right and a final velocity of 44.0 m/s to the left as viewed by a fan in the stands. (a) What is the impulse delivered by Sven's bat to the baseball? (Assume to the right as viewed by the fan is positive. Indicate the direction with the sign of your answer.) kg · m/s(b) How long is his bat in contact with the ball? s
Under many conditions, the center of mass of a system of particles can represent the system as a whole. But how far does this rule extend? Consider two identical particles traveling toward each other at the same speed. By examining this system, choose the correct response. 1)The momentum and kinetic energy of the center of mass is equivalent to that of the system of particles. 2)The kinetic energy, but not the momentum, of the center of mass is equivalent to that of the system of particles. 3)Neither the momentum nor the kinetic energy of the center of mass is equivalent to that of the system of particles. 4)The momentum, but not the kinetic energy, of the center of mass, is equivalent to that of the system of particles.
The x-component of a force on a 15-g golf ball by a golf club versus time is plotted in the attached figure. a. Find the x-component of the impulse, in newton-seconds, during the following interval: [50 msec, 100 msec] b. Find the change in the x-component of the momentum, in kilogram meters per second, during the following interval: [50 msec, 100 msec]
Now consider the interactions between the two objects that undergo a collision. Apply the Impulse-Momentum Theorem to explain the changes in the momentum of the individual objects and that of the entire system. Use appropriate physics terminology in your discussion. As a matter of semantics, we say that a force is exerted on an object by another object; an impulse is imparted to an object by another object; an object or system can have, gain, or lose momentum; momentum is transferred from one object or system to another object or system.
A car and a small truck traveling at right angles to one another with the same speed collide and stick together. The truck's mass is roughly twice the car's mass. Sketch the direction of their momentum vector immediately after the collision. Explain your result.