A block of mass m = 3 kg is sliding along a frictionless inclined surface that makes an angle of φφ = 300with respect to the horizontal surface. At the lowest points of the inclined surface, a projectile is fired at a speed of vv0 = 12 m/s that makes an angle θ0 = 450 with respect to the horizontal. Our aim of this problem is to find the time when the projectile will hit the block. Find the time when the projectile hits the block. (Given, the initial distance between the block and the projectile along the inclined surface at t = 0 is RR0 = 10 m as shown in the figure) Find the height h, where the projectile will hit the block. (c) Now assume that the projectile hits the block at its maximum range R along the inclined surface and the block is not sliding at all. Then find the maximum range along the inclined surface, RRmmmmmm = ?
A block of mass m = 3 kg is sliding along a frictionless inclined surface that makes an angle
of φφ = 300with respect to the horizontal surface.
At the lowest points of the inclined surface, a projectile is fired at a speed of vv0 = 12 m/s that
makes an angle θ0 = 450 with respect to the horizontal. Our aim of this problem is to find the
time when the projectile will hit the block.
Find the time when the projectile hits the block. (Given, the initial distance between the block
and the projectile along the inclined surface at t = 0 is RR0 = 10 m as shown in the figure)
Find the height h, where the projectile will hit the block.
(c) Now assume that the projectile hits the block at its maximum range R along the inclined
surface and the block is not sliding at all. Then find the maximum range along the inclined
surface, RRmmmmmm = ?
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