Asked by Lauren
A ball is kicked at an angle of 50 with a velocity of 14m/s.
a. how long is it in the air?
b. how high does it rise?
can someone please explain to me how to solve this???
a. how long is it in the air?
b. how high does it rise?
can someone please explain to me how to solve this???
Answers
Answered by
Damon
horizontal velocity, U = 14 cos 50 = 9
Since there is no horizontal force on the ball, the horizontal velocity will remain 9.
Initial vertical velocity, Vo = 14 sin 50 = 10.7
vertical velocity at the top = 0 (it stops and starts down)
v = Vo - 9.8 t
0 = 10.7 - 9.8 t
t = 1.09 seconds to the top
It will spend the same time falling so a total of 2.18 seconds in the air.
now how high at 1.09 seconds?
h = 0 + Vo t -(1/2)9.8 t^2
h = 10.7 (1.09) - 4.9 * 1.19
h = 5.83 meters (about 17 feet)
Since there is no horizontal force on the ball, the horizontal velocity will remain 9.
Initial vertical velocity, Vo = 14 sin 50 = 10.7
vertical velocity at the top = 0 (it stops and starts down)
v = Vo - 9.8 t
0 = 10.7 - 9.8 t
t = 1.09 seconds to the top
It will spend the same time falling so a total of 2.18 seconds in the air.
now how high at 1.09 seconds?
h = 0 + Vo t -(1/2)9.8 t^2
h = 10.7 (1.09) - 4.9 * 1.19
h = 5.83 meters (about 17 feet)
Answered by
Lauren
thanks! I have question though...what happened to the ^2 in the second part? Its in the second step but then where does it go?
Answered by
Lauren
nevermind, i figured it out
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