A billiard ball rolls down an inclined plane with length I = 3 m which makes an angle 0 = 30.0 ° with the horizontal plane. A half pipe with an arc of radius R = 0.6 m and central angle of 90.0 ° was connected at the bottom of the inclined plane as shown in figure. The speed at which the ball leaves the end of the arc is v = 2.5 m/s, resembles the trajectory of a projectile. vo = 2.5 m/s H 30° 60 30 D After the ball leaving the path, calculate the (a) maximum height H above the horizontal plane (b) time T, the duration which the ball is in the air. (c) horizontal distance D

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Chapter1: Units, Trigonometry. And Vectors
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Problem 1CQ: Estimate the order of magnitude of the length, in meters, of each of the following; (a) a mouse, (b)...
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A billiard ball rolls down an inclined plane with length I = 3 m which makes an angle 0 =
30.0 ° with the horizontal plane. A half pipe with an arc of radius R = 0.6 m and central
angle of 90.0 ° was connected at the bottom of the inclined plane as shown in figure. The
speed at which the ball leaves the end of the arc is v = 2.5 m/s, resembles the trajectory of
a projectile.
vo = 2.5 m/s
H
30°
60
30
D
After the ball leaving the path, calculate the
(a) maximum height H above the horizontal plane
(b) time T, the duration which the ball is in the air.
(c) horizontal distance D
Transcribed Image Text:A billiard ball rolls down an inclined plane with length I = 3 m which makes an angle 0 = 30.0 ° with the horizontal plane. A half pipe with an arc of radius R = 0.6 m and central angle of 90.0 ° was connected at the bottom of the inclined plane as shown in figure. The speed at which the ball leaves the end of the arc is v = 2.5 m/s, resembles the trajectory of a projectile. vo = 2.5 m/s H 30° 60 30 D After the ball leaving the path, calculate the (a) maximum height H above the horizontal plane (b) time T, the duration which the ball is in the air. (c) horizontal distance D
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