A 1500 kg car is traveling on a flat surface at 100 km/h. Find the kinetic energy. Assuming no frictional losses so that kinetic energy is transformed to potential energy, if the car then coasts up a hill, how high will it go vertically before it comes to rest?
A 1500 kg car is traveling on a flat surface at 100 km/h. Find the kinetic...
An experimental automobile driven by Wanielle Dalker is traveling at 90 km/h on level ground and then coasts up a hill. (a) Neglecting friction, how high above the level ground will Wanielle and the car go before stopping?
A 1000-kg car is accelerated from rest to 85 km/h in 10 s. Assuming that no mass is lost and the car accelerates on a flat, horizontal surface, what is the change of the total energy of the car? How much power is required to change this total energy? Would the total energy change and power required change if it were to accelerate in 5 s?
A car of mass 1570 kg traveling at 24.0 m/s is at the foot of a hill that rises 100 m in 2.20 km. At the top of the hill, the speed of the car is 8.0 m/s. Find the average power delivered by the car's engine, neglecting any frictional losses.
A 1428 kg car traveling at 73.0 km/h hits a second 1170 kg car traveling at 42.0 km/h in the same direction. If the first car is traveling at 57.5 km/h after the collision, what is the speed of the second car (in km/h) after the collision?
A car of mass 1510 kg traveling at 22 m/s is at the foot of a hill that rises 115 m in 2.2 km. At the top of the hill, the speed of the car is 12 m/s. Find the average power delivered by the car's engine, neglecting any frictional losses. (In watts)
9. A car of mass 1550 kg traveling at 27.0 m/s is at the foot of a hill that rises 110 m in 2.60 km. At the top of the hill, the speed of the car is 14.0 m/s. Find the average power delivered by the car's engine, neglecting any frictional losses. Watts
Calculate the kinetic energy (in kJ) of a 3000 kg car that is traveling at a speed of 53 km/hr.
A car of mass 850 kg is initially moving at 110 km/h at the bottom of a large hill. Friction coefficient of 0.9 (rubber on dry asphalt) a) How high up the hill can the car coast (engine disengaged), if work done by friction is negligible? b) If, in actuality, the car is observed to coast up to a height of 22.o m above its starting point, how much thermal energy was generated by friction?
A car of mass M = 1500 kg traveling at 65.0 km/hour enters a banked turn covered with ice. The road is banked at an angle ∘, and there is no friction between the road and the car's tires as shown in (Figure 1). Use g = 9.80 m/s2 throughout this problem. What is the radius r of the turn if θ = 20.0 ∘ (assuming the car continues in uniform circular motion around the turn)?
A car traveling 93 km/h strikes a tree. The front end of the car compresses and the driver comes to rest after traveling 0.85 m . What was the magnitude of the average acceleration of the driver during the collision? Express the answer in terms of "g's," where 1.00g=9.80m/s2.