The ski slopes at Bluebird Mountain make use of tow ropes to transport snowboarders and skiers to the summit of the hill. One of the tow ropes is powered by a 24-kW motor which pulls skiers along an icy incline of 20° at a constant speed. Suppose that 16 skiers with an average mass of 60 kg hold onto the rope and suppose that the motor operates at full power. a. Determine the cumulative weight of all these skiers. b. Determine the force required to pull this amount of weight up a 20° incline at a constant speed. c. Determine the speed at which the skiers will ascend the hill.
The ski slopes at Bluebird Mountain make use of tow ropes to transport snowboarders and skiers to the summit of the hill. One of the tow ropes is powered by a 24-kW motor which pulls skiers along an icy incline of 20° at a constant speed. Suppose that 16 skiers with an average mass of 60 kg hold onto the rope and suppose that the motor operates at full power. a. Determine the cumulative weight of all these skiers. b. Determine the force required to pull this amount of weight up a 20° incline at a constant speed. c. Determine the speed at which the skiers will ascend the hill.
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- The ski slopes at Bluebird Mountain make use of tow ropes to transport snowboarders and skiers to the summit of the hill. One of the tow ropes is powered by a 24-kW motor which pulls skiers along an icy incline of 20° at a constant speed. Suppose that 16 skiers with an average mass of 60 kg hold onto the rope and suppose that the motor operates at full power.
a. Determine the cumulative weight of all these skiers.
b. Determine the force required to pull this amount of weight up a 20° incline at a constant speed.
c. Determine the speed at which the skiers will ascend the hill.
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