Two particles at a distance `5 m` apart, are thrown towards each other on an inclined smooth plane with equal speed 'v'. Inclined plane is inclined at an angle of `30^@` with the horizontal. It is known that both particle move along the same straight line. The particle colllide at the point from where the lower is thrown. Find the value of `["take " g = 10 m//s^2]`.

Two particles at a distance 5 m apart, are thrown towards each other on an inclined smooth plane with equal speed 'v'. Inclined plane is inclined at an angle of 30^@ with the horizontal. It is known that both particle move along the same straight line. The particle colllide at the point from where the lower is thrown. Find the value of velocity ["take " g = 10 m//s^2] .

Two particles at a distance 5m apart,are thrown towards each other on an inclined smooth plane with equal speeds 'v'.Inclined plane is inclined at an angle of 30^(0) with horizontal.It is known that both particles move along the same straight line.The particles collide at the point from where the lower particle is thrown.If the value of v is found to be (10)/(n)ms^(-1) .Then the value of n is

A hollow cylinder is rolling on an inclined plane, inclined at an angle of 30^(@) to the horizontal. Its speed after travelling a distance of 10 m will be

A particle is projected horizontal with a speed u from the top of plane inclined at an angle theta with the horizontal. How far from the point of projection will the particle strike the plane?

A particle is thrown horizontally from the top of an inclined plane , with a speed of 5 m//s . If the inclination of the plane is 30^(@) with the horizontal , how far from the point of projection will the particle strike the plane ?

A particle is projected horizontally with a speed u from the top of plane inclined at an angle theta with the horizontal. How far from the point of projection will the particle strike the plane ?

A particle is projected horizontally with a speed u from the top of plane inclined at an angle theta with the horizontal. How far from the point of projection will the particle strike the plane ?