Two tall buildings are 40m apart A ball thrown horizontally from a window 145m above the ground in one building is to enter a window 22.5m above the ground in the other building. The speed of the ball should be

Two tall buildings are 40 m apart. With what speed must a ball be thrown horizontally from a window 145 m above the ground in one building, so that it will enter a window 22.5 m above from the ground in the other?

Two tall buildings are 30 m apart. The speed with which a ball must be thrown horizontally from a window 150 m above the ground in one building so that it enters a window 27.5 m from the ground in the other building is.

An object is thrown between two tall buildings 180 m from each other. The object thrown horizontally from a window 55 m above the ground from one buiding strikes a window 10 m above the ground in another building. Find out the speed of projection. .

Two tal buldings are situated 200 m apart, With what speed muat a ballbe thrown horixontally fromt eh winow 550 m above the ground in one building so that it will enter a window 50 m above the ground in the other building ? Take g= 10 ms^(-2) .

Two tall buildings are situated 200 m apart. With what speed must a ball be thrown horizontally from the window 540 m above the ground in one building, so that it will enter a window 50 m above the ground in the other ?

Two tall buildings face each other and are at a distance of 180 m from each other. With what velocity must a ball be thrown horizontally from a window 55 m above the ground in one building, so that it enters a window 10.9 m above the ground in the second building ?

Two tall buildings face each other and are at a distance of 18 0 m from wach other. With what velocity must a ball be thrown borixontall y from a window 55 m above the fround in one building, so that it enters a window 10.9 m above the ground in second window . g=9.8 m//s^(-2)

two tall building are situated 300 m apart . A ball is thrown horizontally from the window of 10^(th) floor of one building such that it lands in a windo of 3^(rd) floor of another nuilding. If the vertical distance between the corresponding floors of the building is 5m, find the velocity with which the ball must be thrown .

Two building A and B are 20m apart. Building A has a window at a height of 50m above the ground and building B has a window at a height of 30.4m above the ground. With what speed must a man throw a ball horizontally from the window of building A so that it enters the window of building B? (use g=9.8m/ s^(2) ) a) 5m s^(-1) b) 10m s^(-1) c) 15m s^(-1) d) 20m s^(-1)