A 50.0 kg extreme snowboarder slides down the side of a mountain that is inclined at an angle of 51.8 above the horizontal. The snowboarder starts from rest at the top of the incline, which is 147 m vertically above the bottom of the incline. (a) What is the mechanical energy at the top and the bottom of the incline? Note: one of these will be a numerical value and the other will just be symbolic. (b) If the coefficient of kinetic friction between the snowboard and the snow is 0.975 and the total work done by friction is – 5.53 × 104 J, then what is the speed of the snowboarder at the bottom of the incline? You must use energy methods in order to get full credit for this problem and include a diagram of the situation.
A 50.0 kg extreme snowboarder slides down the side of a mountain that is inclined at an angle of 51.8 above the horizontal. The snowboarder starts from rest at the top of the incline, which is 147 m vertically above the bottom of the incline. (a) What is the mechanical energy at the top and the bottom of the incline? Note: one of these will be a numerical value and the other will just be symbolic. (b) If the coefficient of kinetic friction between the snowboard and the snow is 0.975 and the total work done by friction is – 5.53 × 104 J, then what is the speed of the snowboarder at the bottom of the incline? You must use energy methods in order to get full credit for this problem and include a diagram of the situation.
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