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A catapult on a cliff launches a large round rock towards a ship on the ocean below. The rock leaves the catapult from a height...Asked by Anonymous
A catapult on a cliff launches a large round rock towards a ship on the ocean below. The rock leaves the catapult from a height H of 32.0 m above sea level, directed at an angle θ above the horizontal with an unknown speed v0.
The projectile remains in flight for 6.00 seconds and travels a horizontal distance D of 161.0 m. Assuming that air friction can be neglected, calculate the value of the angle θ.
Calculate the speed at which the rock is launched.
The projectile remains in flight for 6.00 seconds and travels a horizontal distance D of 161.0 m. Assuming that air friction can be neglected, calculate the value of the angle θ.
Calculate the speed at which the rock is launched.
Answers
Answered by
Damon
h = Hi + Vi t - 4.9 t^2
0 = 32 + Vi (6) - 4.9(36)
6 Vi = 144.4
so
Vi = 24.1 m/s up
u = 161/6 = 26.8 horizontal
tan theta = Vi/u
Vo = sqrt (u^2 + Vi^2)
0 = 32 + Vi (6) - 4.9(36)
6 Vi = 144.4
so
Vi = 24.1 m/s up
u = 161/6 = 26.8 horizontal
tan theta = Vi/u
Vo = sqrt (u^2 + Vi^2)
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