
Please Write clearly and do not skip steps.
Since both cars are coupled after collision, So Using Momentum conservation:
Pi = Pf
Suppose mass of Caboose is M, and initial velocity of freight car is U, then
m*U + M*0 = (m + M)*V
V = m*U/(m + M)
Now also given that 50% KE is lost, So
dKE = KEi - KEf
Since dKE = (1/2)*KEi, So
(1/2)*KEi = KEi - KEf
(1/2)*KEi = KEf
(1/2)*[(1/2)*m*U^2 + (1/2)*M*0^2] = (1/2)(m + M)*V^2
Since V = (m*U)/(m + M), So
(1/4)*m*U^2 = (1/2)*(m + M)*[(m*U)/(m + M)]^2
(1/2)*m*U^2 = m^2*U^2/(m + M)
(1/2) = m/(m + M)
1*(m + M) = 2m
m + M = 2m
M = m
So Mass of caboose = Mass of freight car = m
Please Write clearly and do not skip steps. (3p.) A m-ton railroad freight car collides with...
A railroad freight car of mass 4.67 × 104 kg collides with a stationary caboose car. They couple together, and 27.0% of the initial kinetic energy is transferred to thermal energy, sound, vibrations, and so on. Find the mass of the caboose.
A railroad freight car of mass 1.79 x 104 kg collides with a stationary caboose car. They couple together, and 32.0% of the initial kinetic energy is transferred to thermal energy, sound, vibrations, and so on. Find the mass of the caboose UnitsT kg Number
Required information In the railroad freight yard, an empty freight car of mass m rolls along a straight level track at 1.20 m/s and collides with an initially stationary, fully loaded boxcar of mass 5.70m. The two cars couple together on collision. What is the speed of the two cars after the collision? m/s
In the railroad freight yard, an empty freight car of mass m rolls along a straight level track at 1.20 m/s and collides with an initially stationary, fully loaded boxcar of mass 5.20m. The two cars couple together on collision. A). What is the speed of the two cars after the collision? B). Suppose instead that the two cars are at rest after the collision. With what speed was the loaded boxcar moving before the collision if the empty one...
A railroad freight car weighing 28000 kg and traveling at 6.0 m/s overtakes one weighing 19000 kg and traveling at 4.0 m/s in the same direction. If the cars couple together, find (a) the speed of the cars after collision and (b) the loss of kinetic energy during collision. (c) Is this collision elastic or inelastic? Please explain the steps. Thank you!
A 10 ton freight car (call it car A) is moving at 4 m/s
collided with a 30 ton freight car (call it car B), initially at
rest. After the collision, they are stuck together. Assume the
rolling friction of the cars is negligible
please help woth number 6. please show all work and all of the
equations used.
final momenta? 6. (18 points) A 10 ton freight car (call it car A) moving at 4 m/s collides with a...
HELP ASAP 1500kg car moving at 16 m/s suddenly collides with a
stationary car of mass 1000 kg
Problem3 1500-kg car moving at 16.00 m/s suddenly collides with a stationary car of mass 1000 kg a) What is the total initial momentum? b) If the two vehicles lock together, what is their combined velocity immediately after the collision? c)What is change in momentum? d)What is the impulse? e) What is the average force acting on the stationary car by the...
A railroad freight car, mass 15 000 kg, is allowed to coast along a level track at a speed of 3.0 m/s. It collides and couples with a 54 000-kg loaded second car, initially at rest and with brakes released. What percentage of the initial kinetic energy of the 15 000-kg car is preserved in the two-coupled cars after collision? Answer options below. A. 14% B. 18% C. 78% D. 22% E. 38%
An 18000 kg freight car rests against a spring bumper at the end of a railroad track. The spring has constant k=3.2×10^5 N/m. The car is hit by a second car of 9400 kg mass moving at 8.0 m/s , and the two couple together. Find the maximum compression of the spring. Find the speed of the two cars when they rebound together from the spring.
A railroad car of mass 3.25e4 kg is moving at 3.25 m/s collides and couples with two couples railroad cars, each of the same mass as the single car and moving in the same direction at 1.20m/s. A) what is the speed of the three coupled cars after the collision? B) how much kinetic energy is lost in the collision?