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A skier starts at the
top of a very large, frictionless
snowball, with a very small
initial speed, and skis straight
down the side (Fig. ). At
what point does she lose contact
with the snowball and fly off at
a tangent? That is, at the instant
she loses contact with the snowball,
what angle a does a radial
line from the center of the snowball
to the skier make with the
vertical?
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- 2. For this series of 4 questions, a 1-lb ball is dropped from rest and falls a distance before striking the smooth plane at A. It bounces from the plane, and then strikes the plane again. You will be asked to solve for different things. Please pay attention: the numbers may change from problem to problem since they are randomized. 1) If the ball is dropped form rest at a height h = 5.2 ft, what is its speed right before it strikes the plane at A? Your answer must include 2 places after the decimal point. Take g = 32.2 ft/s². h A Your Answer: Answer B unitsDanielle launches a ball off of a platform of height h with velocity vo at an angle 0 above the horizontal. A wall with a ball-sized hole a height H above the floor, with H > h, is a horizontal distance L = 24.0 m away from Danielle. The difference in height between H and h is one-twelfth of L, and the square of the magnitude of the velocity, v, is three-halves of the product gL. H 1 H – h = h 3 L Determine the two values of 0 that ensure the ball passes through the hole. Submit the larger angle as 0, and the smaller angle as 02.A projectile is fired at v_{0} = 368.0 m / s at an angle of theta =70.8 degrees with respect to the horizontal. Assuming no air resistance, what is the range R of the projectile?
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