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- 5. A force of 50 N is required to stretch a spring 10 cm beyond its natural length. How much work will be done stretching the spring 20 cm from its natural length?3. A car moving at 60 km/h skids 20 m with locked brakes. How far will the car skid with locked brakes at 120 km/h?4. A 3000 lb elevator is supported by a 14 ft cable that weighs 15 lbs/ft. Find the work required to lift the elevator 12 feet by winding the cable. (Hint: Calculate the work required to pull the rope up, then add the work required for the elevator.)
- 1a) A race car goes around a level, circular track with a diameter of 1.00 km at a constant speed of 80 km/h. What is the car's centripetal acceleration in m/s2?=_________ m/s2 1b) How much work is required to lift a 3.13 kg object from the bottom of a well 8.7 m deep?=__________ Joules 1c) A sound wave has a frequency of 1998 Hz. What is the distance between crests or compressions of the wave? (Take the speed of sound to be 344 m/s.)=________ m87. A force of 50 lb is required to hold a spring that has been stretched from its natural length of 2 ft to a length of 5 ft. How much work is done in stretching the spring from 5 ft to 8 ft?
- 7. An arrow of mass 0.018 kg is shot upward at an angle from the ground, reaching a maximum height of 25 m with a speed of 62 m/s. Neglecting air resistance, with what speed will the arrow hit the ground?1. The Hubble space telescope orbits the Earth at an altitude of approxi- mately 600 kilometers and has a mass of 1.11 × 104 kg. (a) be pulled down to the surface of the Earth. Ignoring all air resistance, determine the speed with which the telescope would impact the Earth. Use mgh as the gravitational potential energy, where m is the mass of the telescope, g = 9.81 m/s? (the acceleration due to gravity at the surface of the Earth), and h is the distance the Hubble space telescope were to come to an abrupt stop it would above the surface of the Earth. (b) gravitational potential energy, Ug = -GmM/r, where G is Newton's gravitational constant, m is the mass of the telescope, M is the mass of the Earth, and r is the distance from the center of the Earth to the Hubble telescope. Repeat the calculation from Part (a) using the actual expression for the