A particle is projected from the inclined plane at angle `37^(@)` with the inclined plane in upward direction with speed `10m//s`. The angle of inclined plane with horizontal is `53^(@)`. Then the maximum height attained by the particle from the inclined plane will be-

A bullet is fired from the bottom of the inclined plane at angle theta = 37^@ with the inclined plane. The angle of incline is 30^@ with the horizontal. Find the (a) position of the maximum height of the bullet from the inclined plane , (b) time of light , ( c) range along the incline , (d) the value of theta at which the range will be maximum , ( e) maximum range.

A bullet is fired from the bottom of the inclined plane at angle theta = 37^@ with the inclined plane. The angle of incline is 30^@ with the horizontal. Find the (a) position of the maximum height of the bullet from the inclined plane , (b) time of light , ( c) range along the incline , (d) the value of theta at which the range will be maximum , ( e) maximum range.

If the particle is projected down onto the inclined plane at same speed and angle with the inclined plane the ratio of the time of flight and time of flight for upward projection is :

A particle is projected on an inclined plane with a speed u as shown in (Fig. 5.61). Find the range of the particle on the inclined plane. .

A particle is projected on an inclined plane with a speed u as shown in (Fig. 5.61). Find the range of the particle on the inclined plane. .

A projectile is projected on an inclined plane as shown in figure. 'D' is a point of maximum height from inclined plane then :

In figure, the angle of inclination of the inclined plane is 30^@ . Find the horizontal velocity V_0 so that the particle hits the inclined plane perpendicularly. .

In figure, the angle of inclination of the inclined plane is 30^@ . Find the horizontal velocity V_0 so that the particle hits the inclined plane perpendicularly. .