The diameter of syringe is `4mm` and the diameter of its nozzle (opening) is `1mm` .The syringe is placed on the table horizontally at a height of 1.25m .If the piston is moved at a speed of `0.5m/s` ,then considering the liquid in syringe to be ideal, the horizontal range of liquid is,[(`g=10m/s^(2)`)]

A ball is thrown with a speed of 20 m s^(-1) at an elevation angle 45^(@) . Find its time of flight and the horizontal range ( take g = 10 ms ^(-2) )

A syringe of diameter D = 8 mm and having a nozzie of diameter d = 2 mm is placed horizontally at a height of 1.25 m as shown in the figure . An incompressible and non - viscous liquid is filled in syringe and the piston is moved at speed of 0.25 m/s .Find the range of liquid jet on the ground.

A particle is projected with velocity of 10m/s at an angle of 15° with horizontal.The horizontal range will be (g = 10m/s^2)

A ball is thrown at a speed of 20 m/s at an angle of 30 ^@ with the horizontal . The maximum height reached by the ball is (Use g=10 m//s^2 )

An open vessel containing the liquid upto a height of 15 m. A small hole is made at height of 10 m from the base of the vessel then the initial velocity of efflux is (g = 10 m/ s^2 )

Consider a horizontally oriented syringe containing water locate at a height of 1.25 m above the ground. Thediameter of the plunger is 8 mm and the diameter of the nozzle is 2 mm . The plunger is pushed with a constant speed of 0.25m//s. Find the horizontal range of water stream on the grond. Take g=10 m//s^(2)

A body of mass 10 kg moving at a height of 2 m, with uniform speed of 2 m/s. Its total energy is

A projectile is launched with a speed of an angle 60^@ with the horizontal from a sloping surface of inclination 30^@ . The range R is: (g=10m//s^2)

A particle of mass 50 g is projected horizontally from the top of a tower of height 50 m with a velocity 20m//s . If g=10m//s^(2) , then find the :-

A projectile passes two points A and B at same height after 2s and 6s of its projection. Horizontal separation between the points A and B is 120m . The horizontal range is closest to [ g=10 m//s^(2) ]