Chapter D3, Problem D3/142 A 74-9 projectile traveling at 675 m/s strikes and becomes embedded in...
Chapter D3, Problem D3/142 A 55-g projectile traveling at 670 m/s strikes and becomes embedded in the 35-kg block, which is initially stationary. Compute the energy lost during the impact. Express your answer as an absolute value |AE| and as a percentage n of the original system energy E. 55 g 670 m/s 35 kg Answers: ΙΔΕΙ = n = %
Please try your best to get the right answer . I only have one attempt left. THANK YOU,, A 77-g projectile traveling at 660 m/s strikes and becomes embedded in the 40-kg block, which is initially stationary. Compute the energy lost during the impact. Express your answer as an absolute value ???? and as a percentage n of the original system energy E Chapter 3, Problem 3/177 77 g 660 m/s 40 kg Answers:
A 70g bullet moving east at 40 m/s strikes a 1.2kg block suspended and becomes embedded in the block. How high will the bullet-block system rise above its original point?
The cart and block are initially at rest when the bullet Ѵ1=100 √gL strikes and becomes embedded into the block. The combined body (block + bullet) begin sliding on the cart with μ=5/8. Find the speed of the block just after impact, the energy lost during impact, the time at which the block reaches the other end of the cart. O 10m 5m VO m
Chapter D3, Problem D3/148 Crate A is traveling down the incline with a speed of 4.2 mys when in the position shown. It later strikes and hecomes attached to crate 8. Determine the distance d moved by the pair after the collision. The coefficient of kinetic friction is k both crates moved by atermine he position 1 kg 3.7 m 4.2 m/s 7 kg 18° Answer: d
The 0.02 kg bullet is travelling at 400 m/s when it becomes embedded in the 2 kg stationary block. The coefficient of kinetic friction between the block and plane is 0.2. A. Determine the velocity of the bullet and block just after the collision. B. Use the principle of linear impulse and momentum to determine the time during which the bullet/ block system will slide before it stops. 400 m/s
The 0.02 kg bullet is travelling at 400 m/s when it becomes embedded in the 2 kg stationary block. The coefficient of kinetic friction between the block and plane is 0.2. A. Determine the velocity of the bullet and block just after the collision. B. Use the principle of linear impulse and momentum to determine the time during which the bullet/ block system will slide before it stops. 400 m/s
The 0.02 kg bullet is travelling at 400 m/s when it becomes embedded in the 2 kg stationary block. The coefficient of kinetic friction between the block and plane is 0.2. A. Determine the velocity of the bullet and block just after the collision. B. Use the principle of linear impulse and momentum to determine the time during which the bullet/ block system will slide before it stops. 400 m/s
The 0.02 kg bullet is travelling at 400 m/s when it becomes embedded in the 2 kg stationary block. The coefficient of kinetic friction between the block and plane is 0.2. A. Determine the velocity of the bullet and block just after the collision. B. Use the principle of linear impulse and momentum to determine the time during which the bullet/ block system will slide before it stops. 400 m/s
The 0.02 kg bullet is travelling at 400 m/s when it becomes embedded in the 2 kg stationary block. The coefficient of kinetic friction between the block and plane is 0.2. A. Determine the velocity of the bullet and block just after the collision. B. Use the principle of linear impulse and momentum to determine the time during which the bullet/ block system will slide before it stops. 400 m/s