A ball(i.e., hollow sphere), sliding on a horizontal frictionless surface at 20 m/s, encounters a rough surface and begins to roll. Assuming that energy is conserved what is the speed of the ball after it begins to roll?
A ball(i.e., hollow sphere), sliding on a horizontal frictionless surface at 20 m/s, encounters a rough...
A ball (i.e., a hollow sphere), sliding on a horizontal frictionless surface at 20 m/s, encounters a rough surface and begins to roll. Assuming that energy is conserved what is the speed of the ball after it begins to roll?
A ball (i.e., a hollow sphere), sliding on a horizontal friction less surface at 20 m/s, encounters a rough surface and begins to roll. Assuming that energy is conserved what is the speed of the ball after it begins to roll?
On an essentially frictionless, horizontal ice rink, a skater moving at 6.0 m/s encounters a rough patch that reduces her speed by 46 % due to a friction force that is 26 % of her weight. Use the work-energy theorem to find the length of this rough patch.
"On an essentially frictionless, horizontal ice rink, a skater moving at 4.3 m/s encounters a rough patch that reduces her speed by 42% due to a friction force that is 24% of her weight. Use the work—energy theorem to find the length of this rough patch."
A 5-kg sled is sliding on a horizontal rough surface with a speed of 18 m/s. The coefficier kinetic friction between the block and surface is 0.15. After travelling 25-m, it encounters as covered hill (where friction can be ignored) and slides uphill. The hill makes an angle of 38。 horizontal. (a) How much work is done against friction during the 25-m horizontal travel? the maximum elevation on the hill the block reaches? (c) How much work is done against...
On an essentially frictionless horizontal ice-skating rink, a skater moving at 2.8 m/s encounters a rough patch that reduces her speed by 47 % to a friction force that is 22 % of her weight. Use the work-energy principle to find the length of the rough patch.
A 2.80-kg box is sliding along a frictionless horizontal surface with a speed of 1.8 m/s when it encounters a spring. a. Determine the force constant of the spring, if the box compresses the spring 5.50 cm before coming to rest. b. Determine the initial speed the box would need in order to compress the spring by 1.30 cm. A box slides from rest down a frictionless ramp inclined at 39.0° with respect to the horizontal and is stopped at the bottom of...
As shown in the figure below, a box of mass m = 6.80 kg is sliding across a horizontal frictionless surface with an initial speed v1= 2.90 m/s when it encounters a spring of constant k = 2700 N/m. The box comes momentarily to rest after compressing the spring some amount xc. Determine the final compression xc of the spring.
3. A 2.0kg object with an initial speed of 12m/s moves on a horizontal frictionless surface until it encounters a 8.0m rough patch with u = 0.48. It moves through the rough patch to the other side. a) What is the initial kinetic energy c) What is the speed after the rough patch? b) what is the change in thermal energy due to the rough patch? d) Suppose it encounters a 2nd rough patch with the same friction constant. How...
A box of unknown mass is sliding with an initial speed Vi= 5.70 m/s across a horizontal frictionless warehouse floor when it encounters a rough section of flooring d= 2.30 m long. The coefficient of kinetic friction between the rough section of flooring and the box is 0.100. Using energy considerations, determine the final speed of the box (in m/s) after sliding across the rough section of flooring.