A 3.00 kg block is accelerated from rest by a compressed spring of spring constant 630 N/m. The spring is compressed by 0.300 m. The block leaves the spring at the spring's relaxed length and then travels over a horizontal floor with a coefficient of kinetic friction = 0.220. How far does the block travel before stopping?
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- 68. A block of mass 12.0 kg slides from rest down a friction- less 35.0° incline and is stopped by a strong spring with k = 3.00 x 104 N/m. The block slides 3.00 m from the point of release to the point where it comes to rest against the spring. When the block comes to rest, how far has the spring been compressed?A block of mass, m 3.30 kg, slides along a frictionless surface. It starts with a velocity, vo = 8.50 m/s. It then encounters a rough surface for a distance, d 2.65 m, where there is a coefficient of kinetic friction, µk = 0.620. At the end, it hits a spring, which it compresses by a displacement, Ax = 10.5 cm, until it comes to a stop. Assume the spring itself is massless. Ax -> a) How much kinetic energy (in joules) does the block have initially? b) How much work (in joules) does the friction from the rough surface do on the block? c) After leaving the rough patch, the block slides without friction again. With what speed (in m/s) does the block hit the spring? d) What is the spring constant (in N/m)? e) When the spring pushes the block back in the opposite direction, will it be able to slide all the way to the opposite end of the rough patch? Justify your answer numerically. Upload Choose a FileA block of mass 0.5 kg is initially resting against the spring, compressing the spring at a distance of 15 cm. If the spring constant is 400 N/m, what is the distance the block travels on the incline when it momentarily comes to rest? Consider the horizontal surface and the incline as frictionless surfaces. 0.5kg 30.0°
- A block of mass 165 grams is placed on top of a light vertical spring, which is compressed by 7.25 cm. When the block is released from rest, it travels upward and leaves the spring to a maximum height of 14.4 m. What is the force constant of the spring?You push a 2.00 kg block against a horizontal spring, compressing the spring by 15.0 cm. Then you release the block, and the spring sends it sliding across a frictionless tabletop for 30.0 cm. The block then moves up an 30.0°-incline plane and it moves up the incline for 65.0 cm before coming to rest. If the spring constant is 1000.0 N/m, determine the coefficient of kinetic friction between the block and the incline plane.A block of mass 11.0 kg slides from rest down a frictionless 36.0° incline and is stopped by a strong spring with k = 2.30 ✕ 104 N/m. The block slides 3.00 m from the point of release to the point where it comes to rest against the spring. When the block comes to rest, how far has the spring been compressed?
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- A 2.00-kg block is pushed against a spring with negligible mass and spring constant k = 400 N/m, compressing it 0.220 m. When the block is released, it moves along a frictionless, horizontal surface and then up a frictionless incline with slope 37.0 degrees. (a) What is the speed of the block as it slides along the horizontal surface after having left the spring? (b) How far does the block travel up the incline before starting to slide back down? k = 400 N/m }}}= wwwwwwww 0.220 m 2.00 kg 37.0°A block with mass m = 12.4 kg is pressed against a spring with spring constant 1.285E+4 N/m, compressing the spring a distance of 0.115 m. It is then released from rest, moves across a frictionless horizontal surface, down a frictionless hill (vertical height h = 9.29 m), and onto a horizontal surface with friction μk = 0.638. How far (in m) will the block slide across the horizontal frictional surface before coming to rest?A 5.2 × 105 kg train is brought to a halt from a speed of 0.65 m/s in 0.45 m by a large spring bumper at the edge of its track. What is the force constant k of the spring in N/m?