A man standing on a hill top projects a stone horizontally with speed v₀ as shown in fig. (2). Taking the coordinate system as shown in figure, the
coordinates of the point where the stone will hit the hill surface will be

Question

A man standing on a hill top projects a stone horizontally with speed v₀ as shown in fig. (2). Taking the coordinate system as shown in figure, the

coordinates of the point where the stone will hit the hill surface will be

Infinity Learn · Accepted Answer

See fig.The range of the projectile on an inclined plane is given $$byR=u2gcos2$$⁡β[$$sin$$⁡$$(2$$α$$+$$β$$)+$$$$sin$$⁡β]    $$(down$$ the $$plane)Here$$,      $$u=v0$$,α$$=0$$ and β$$=$$θ∴ $$R=2v02sin$$⁡θ$$gcos2$$⁡θNow      $$X=Rcos$$⁡θ$$=2v02tan$$⁡θgand        $$y=$$−Rsin⁡θ$$=$$−$$2v02tan2$$⁡θg

A man standing on a hill top projects a stone horizontally with speed v₀ as shown in fig. (2). Taking the coordinate system as shown in figure, the
coordinates of the point where the stone will hit the hill surface will be

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A man standing on a hill top projects a stone horizontally with speed v0 as shown in fig. (2). Taking the coordinate system as shown in figure, thecoordinates of the point where the stone will hit the hill surface will be

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A man standing on a hill top projects a stone horizontally with speed v₀ as shown in fig. (2). Taking the coordinate system as shown in figure, the
coordinates of the point where the stone will hit the hill surface will be