Question
Consider a disc rotating in the horizontal plane with a constant angular speed about its centre . The disc has a shaded region on one side of the diameter and an unshanded region on the other side as shown in the figure. When the disc is in the orientation as shown, two pebbles and are simultaneously projected at an angle towards . The velocity of projection is in the plane and is same for both pebbles with respect to the disc. Assume that i) they land back on the disc before the disc has completed rotation. ii) their range is less than half the disc radius, and (iii) remains constant throughout. Then
- lands in the shaded region and in the unshaded region
- lands in the unshaded region and in the shaded region
- Both and land in the unshaded region
- Both and land in the shaded region
The correct answer is: lands in the shaded region and in the unshaded region
To reach the unshaded portion particle needs to travel horizontal range greater than or but its range is less than . So it will fall on shaded portion
is near to origin, its velocity will be nearly along so its will fall in unshaded portion
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