You drop a ball from a window on an upper floor of a building. it strikes the ground with velocity v. You now repeat the drop, but have a friend down on the street who throws another ball upward at velocity v. Your friend throws the ball upward at exactly the same time that you drop yours from the window. At some location, the balls pass each other. Is this location at the halfway point between window and ground, above this point, or below this point?
I know that initial velocity from top is 0 initial time is 0 and acceleration from top is positive g
i know that from bottom initial velocity is v acceleration is negative g initial time is 0
They cross at time T
below, due to the fact that when the ball is going down is it accelerating and when it is going up it is deaccelerating because of gravity
hamish I dont think youre correct, because the ball at the bottom starts with greater velocity, whereas the ball at top starts from 0 velocity
I think hamish93 is right but it would also depend upon the force with which the friend from below threw the ball.
if " v " is a constant the ball from the person below would'nt go verry far at all ... given that the " V " from the first ball was due to an act of gravity ...the velosity for the second ball must be greater for the balls to meet in the at all ( the huge diffrence being dropped , thrown )
it says it was thrown at v. the velocity of the ball right before it hits the ground. I just need to prove this mathematically. I know its above half way
the way i read the question ... " V " is being used as a constant ... whitch can not be for the balls to meet in air example ( ball dropped " V " will increse over distance , given the mass of the ball and the down force of gravitys pull ) ( ball thrown up " V " will decrese decreses givin the balls mass , the down force of of gravitys pull ) so .. for the balls to meet in air the " V " can not be the same for bolth balls ....you must add F ( force ) behind the thrown ball to acchive a greater " V " of the 2nd ball for bolth balls to meet in air
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