Please draw any relevant free
body diagrams.
Please draw any relevant free body diagrams. Question 5 900 m/s The 200-g projectile is fired with a velocity of 900 m/s...
A 4.25-g bullet traveling horizontally with a velocity of magnitude 375 m/s is fired into a wooden block with mass 1.10 kg, initially at rest on a level frictionless surface. The bullet passes through the block and emerges with its speed reduced to 126 m/s. Part A How fast is the block moving just after the bullet emerges from it? Express your answer in meters per second. IV A£¢ © 2 ? m/s Submit Request Answer Provide Feedback
A heavy bullet of mass m = 0.1200 kg is fired with an initial
velocity v = 400. m/s into a large block of lightweight wood of
mass M = 0.500 kg, which is initially at rest on a frictionless
surface. This initial situation is depicted on the left side of the
picture below. The bullet gets stuck inside of the wood block and
both move together thereafter as shown in the picture.
a) What is the velocity V of...
A bullet with a mass mb=12.3 g is fired into a block of wood at velocity vb=245 m/s. The block is attached to a spring that has a spring constant k of 205 N/m. The block and bullet continue to move, compressing the spring by 35.0 cm before the whole system momentarily comes to a stop. Assuming that the surface on which the block is resting is frictionless, determine the mass of the wooden block.
A bullet with a mass mu = 11.9 g is fired into a block of wood at velocity up = 253 m/s. The block is attached to a spring that has a spring constant k of 205 N/m. The block and bullet continue to move, compressing the spring by 35.0 cm before the whole system momentarily comes to a stop. Assuming that the surface on which the block is resting is frictionless, determine the mass mw of the wooden block.
A 101 g wooden block is initially at rest on a rough horizontal surface when a 11.2 g bullet is fired horizontally into (but does not go through) it. After the impact, the block-bullet combination slides 6.5 m before coming to rest. If the coefficient of kinetic friction between block and surface is 0.750, determine the speed of the bullet (in m/s) immediately before impact. m/s
A 98.0 g wooden block is initially at rest on a rough horizontal surface when a 12.2 g bullet is fired horizontally into (but does not go through) it. After the impact, the block–bullet combination slides 6.5 m before coming to rest. If the coefficient of kinetic friction between block and surface is 0.750, determine the speed of the bullet (in m/s) immediately before impact.
A 716 g wooden block is initially at rest on a rough horizontal surface when a 16.2 g bullet is fired horizontally into (but does not go through) it. After the impact, the block-bullet combination slides 6.50 m before coming to rest. If the coefficient of kinetic friction between block and surface is 0.750, determine the speed of the bullet immediately before impact. _____m/s
A 600 g bullet is fired with an initial velocity of 890 m/s and embeds into a 10 kg block that is initially at rest. Assume that there is enough friction so that the bullet-block system immediately begins moving after impact. What are the a) final velocity and b) final kinetic energy of the system? c) Is the kinetic energy of the system conserved?
Problem 8.24 29 of 36 n Review | Constants A 6.00 g bullet is fired horizontally into a 1.40 kg wooden block resting on a horizontal surface. The coefficient of kinetic friction between block and surface is 0.200. The bullet remains embedded in the block, which is observed to slide 0.200 m along the surface before stopping. Part A What was the initial speed of the bullet? AEO ? v = 222.617 m/s Submit Previous Answers Request Answer X Incorrect;...
A 109 g wooden block is initially at rest on a rough horizontal surface when a 13.0 g bullet is fired horizontally into (but does not go through) it. After the impact, the block–bullet combination slides 6.5 m before coming to rest. If the coefficient of kinetic friction between block and surface is 0.750, determine the speed of the bullet (in m/s) immediately before impact. Can you please explain how to get the answer/why?