A cricket fielder can throw the cricket ball with a speed `v_(0)`.If the throws the ball while running with speed `u` at an angle `theta` to the horizontal.
The effective angle to the horizontal at which the ball is projected in air as seen by a spector is

A cricket fielder can throw the cricket ball with a speed v_(0) .If the throws the ball while running with speed u at an angle theta to the horizontal. The effective angle to the horizontal at which the ball is projected in air as seen by a spectator is

A cricketer fielder can throw the cricket ball with a speed v_(0) . If he throw the ball while running with speed u at an angle theta to the horizontal,find the effective angle to the horizontal at which the ball is projected in air as seen by a spectator.

A cricketer fielder can throw the cricket ball with a speed v_(0) . If he throw the ball while running with speed u at an angle theta to the horizontal,find what will be time of flight.

A cricket fielder can throw the cricket ball with a speed v_0 . If he throws the ball while running with speed (u) at angle theta to the horizontal, find (b) what will be time of flight ? (c ) what is the distance (horizontal range) form the point of projection at which the ball will land ? (d) find theta at which he should throw the ball that would maxmise the horizontal range range as found in (c ). (e) how does theta for maximum range change if u gt v_0, u=v_0, ult v_0 ? (f) how does theta in (e) compare with that for u=0 (i.e., 45^@) ?

A boy throws a cricket ball with a velocity u at an angle theta with the horizontal.Name the path followed by the ball.

A ball is thrown with speed u at an angle theta with horizontally. After how much time it will move perpendicular to the initial direction of motion.

A ball is projected horizontally with a speed v from the top of the plane inclined at an angle 45^(@) with the horizontal. How far from the point of projection will the ball strikes the plane?

A ball is projected horizontally with a speed v from the top of the plane inclined at an angle 45^(@) with the horizontal. How far from the point of projection will the ball strikes the plane?