Imagine two carts with different masses colliding (m1 = 1.0 kg, m2 = 2.0 kg). If cart one is initially moving at 10 m/s and the other cart is stationary, calculate the final speed of each mass after they have a 100% elastic collision. Please show all work!
Imagine two carts with different masses colliding (m1 = 1.0 kg, m2 = 2.0 kg). If...
We smashed carts into each other in elastic (or mostly elastic) collisions. But there are other pieces you can put on the carts that would make them stick together. Imagine we had done that, smashing a cart with mass m1=0.32kg and initial speed v0=0.95m/s into a second cart that is not moving. a)How much kinetic energy would be lost in the collision if the stationary cart's mass were m2=0.55kg?
There are two carts colliding in elastic collision. Initial conditions: Cart 1 has an unknown mass and is traveling at 30cm/s. Cart 2 has a mass of 150g and is travelling at -30cm/s. Final Conditions: Velocity of Cart 1 is 0 and the Velocity of Cart 2 is Unknown. What is the Final Velocity of Cart 2 and the Mass of Cart 1? v1i = 30; % velocity initial of cart 1 in cm/s in the right direction v2i =...
The figure below show three masses m1=1.1 kg, m2=2.8 kg, and m3=4.3 kg which undergo two successive collisions. The first collision between m1, which has an initial velocity v=8.2 m/s, and m2 (which is initially at rest) is completely inelastic. The second collision between the combined mass m1+m2 and m3 (which is initially at rest) is elastic. What is the velocity of m3 after the second collision? The figure below show three masses m1=1.1 kg, m2=2.8 kg, and m3=4.3 kg...
Three carts of masses m1 = 3.50 kg, m2 = 8.00 kg, and m3 = 3.00 kg move on a frictionless, horizontal track with speeds of v1 = 7.00 m/s to the right, v2 = 3.00 m/s to the right, and v3 = 5.00 m/s to the left, as shown below. Velcro couplers make the carts stick together after colliding. (a) Find the final velocity of the train of three carts. Give me the magnitude in m/s.
Three carts of masses m1 = 4.50 kg, m2 = 8.50 kg, and m3 = 3.00 kg move on a frictionless, horizontal track with speeds of v1 = 4.00 m/s to the right, v2 = 3.00 m/s to the right, and v3 below. Velcro couplers make the carts stick together after colliding. 3.50 m/s to the left, as shown Ims (a) Find the final velocity of the train of three carts. magnitude direction G-Select--#) m/'s (b) Does your answer require...
Two carts are on an air track (no friction). The first cart, with a mass of 1.0 kg, is traveling at 1.0 m/s towards a second stationary cart, of mass 0.7 kg. Both carts have Velcro bumpers and attach to each other after the collision. What is the final speed of both carts after the collision? (5 marks)
The figure below show three masses m1=1.6 kg, m2=3.0 kg, and m3=4.6 kg which undergo two successive collisions. The first collision between m1, which has an initial velocity v=6.9 m/s, and m2 (which is initially at rest) is completely inelastic. The second collision between the combined mass m1+m2 and m3 (which is initially at rest) is elastic. What is the velocity of m3 after the second collision? V 1 2 co
The figure below show three masses m1=1.5 kg, m2=2.7 kg, and m3=4.6 kg which undergo two successive collisions. The first collision between m1, which has an initial velocity v=8.6 m/s, and m2 (which is initially at rest) is completely inelastic. The second collision between the combined mass m1+m2 and m3 (which is initially at rest) is elastic. What is the velocity of m3 after the second collision? V 1 2 co
The figure below show three masses m1=1.6 kg, m2=3.0 kg, and m3=4.6 kg which undergo two successive collisions. The first collision between m1, which has an initial velocity v=6.9 m/s, and m2 (which is initially at rest) is completely inelastic. The second collision between the combined mass m1+m2 and m3 (which is initially at rest) is elastic. What is the velocity of m3 after the second collision? V 1 2 3
Two blocks, M=2.0 kg, m1 = 1.0 kg and m2 = 2.0 kg, are connected by a light string as shown in the figure. The radius of the pulley is R=1.0 m and its rotational inertia is I =1/2MR^2, the speed of the masses as m1 raised for 5 m is: