A ball is dropped from the top of a tower 100m high simultaneously another ball is thorwn upward with a speed of 50 meter per second. After what time do they cross each other? (a) 1s (b) 2s (c) 3s (4) 4s
When they cross each other they will have the same displacement. Set up equations for the displacements of each and equate them.
but which equation, i've tried by appling S=vi t+1/2 at^2 but that does not work for me.Please can you solve it?
You are on the right track. For the ball dropped downward, vi = 0. So\[\color{green}{\vec{d} = \frac{1}{2}\vec{g}t^2 }\] Set up the other equation and equate the two and solve for t.
i've tried many methods but couldn't solve it,please solve it if you can
Assume displacemt x and 100-x for thrown and release one. Then 100-x=0.5gt^2 x=100-5t^2 Again For the thrown ball x=50t-5t^2 As time for both balls are equal Equating both values you will get the answer 2.
Did u get it?
We wanna help u. Response plz!
ok,thanks i've got it
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