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Derivation of Position-Velocity Relation by Graphical Method

A ball is thr...

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A ball is thrown with velocity 40m/s at angle 30 degree from horizontal from top of a tower of heigth of 60m. at what horizontal distance from the foot of tower, the ball will strike the ground

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Q. A ball is thrown from a point in level with velocity

u

and at a horizontal distance

r

from the top of a tower of height

h

.
At what horizontal distance

x

from the foot of the tower does the ball hit the ground?

Q. A ball is thrown horizontally from the top of a tower

40

m high. The ball strikes the ground at a point

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m from the bottom of the tower. Find the angle that the velocity vector makes with the horizontal just before the ball hits the ground.

Q. A ball is thrown up from the top of a tower with an initial velocity of

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(g = 10 m / s^{2})

Q. A body of mass

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thrown horizontally with velocity

v

, from the top of tower of height

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touches the level ground at distance of

250 m

from the foot of the tower. A body of mass

2 m

thrown horizontally with velocity

\frac{v}{2}

, from the top of tower of height

4 h

will touch the level ground at a distance

x

from the foot of tower. The value of

x

Q. A ball is projected upwards from the top of tower with a velocity 50 m/s making an angle

30^{\circ}

with the horizontal. The height of tower is 70 m. After how many seconds from the instant of throwing will the ball reach the ground

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Derivation of Position-Velocity Relation by Graphical Method

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