Home
Class 11
PHYSICS
Two particles are projected simultaneous...

Two particles are projected simultaneously from two points `O` and `O'` such that `10 m` is the horizontal and `5 m` is the vertical distance between them as shown in the figure. They are projected at the same inclination `60^@` to the horizontal with the same velocit `10 ms^(-1)`. The time after which their separation becomes minimum is

Promotional Banner

Similar Questions

Explore conceptually related problems

Two particles are projected simultaneously from two points O and O' such that d is the horizontal distance and h is the vertical distance between them as show in figure. These are projected at same inclination alpha with the horizontal with the same speed v. Find an expression for time at which their separation becomes minimum.

Two particles are projected simultaneously from two points, O and O' such that d is the horizontal distance and h is the vertical distance between them. They are project at the saem inclination alpha to the horizontal with the same speed v as shown. The time after which their separation becomes minimum is

Two particles are projected with speed 4m//s and 3m//s simultaneously from same point as shown in the figure. Then:

Two particles are projected with speed 4m//s and 3m//s simultaneously from same point as shown in the figure. Then:

Two particle are projected with same initial velocities at an angle 30^(@) and 60^(@) with the horizontal .Then

Two particle are projected with same initial velocities at an angle 30^(@) and 60^(@) with the horizontal .Then

Two particles are projected with speed 4 m//s and 3 m//s simultaneously from same point as shown in the figure. Then :

Two particles P & Q are projected simultaneously from a point O on a level ground in the same vertical plane with the same speed in directions making angle of 30^(@) and 60^(@) respectively with the horizontal.

Two particles P & Q are projected simultaneously from a point O on a level ground in the same vertical plane with the same speed in directions making angle of 30^(@) and 60^(@) respectively with the horizontal.