Find Time for 2 Pellet Guns Fired with Initial Speed of 30 m/s

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Two identical pellet guns are fired simultaneously from a cliff, with one pellet shot upward and the other downward, both at an initial speed of 30 m/s. The problem involves calculating how long after the downward pellet hits the ground the upward pellet will hit the ground. The relevant equations for motion under gravity are discussed, with an emphasis on the time taken for the upward pellet to reach its peak and return to the cliff level. The initial calculation of 6.12 seconds is confirmed to be correct, but the method used to derive this result needs clarification. The discussion highlights the importance of ensuring proper unit conversion and understanding the physics behind the motion.
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Homework Statement

2 Identical pellet guns are fired simultaneously from the edge of a cliff. These guns impart an initial speed of 30.0 m/s to each pellet. Gun A is fired straight upward, with the pellet going up the cliff and then falling back down, eventually hitting the ground beneath the cliff. Gun B is fired straight downward. In the absence of air resistance, how long after pellet B hits the ground does pellet A hit the ground.
a= 9.8 m/s^2
Vo=30.0 m/s
t=?


Homework Equations



y=Vot + 1/2 at^2
or t=Vo*2/a
v=Vo + at

The Attempt at a Solution



Here is what I did. 30.0 m/s *2/9.8 m/s^2= 6.12 s. The answer is right, but did I do the problem right.
 
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How did you come up with that?
 
Well, ms^{-1} times ms^{-2} would not give an answer in seconds. Since both would fall from the cliff with an initial velocity of 30 ms^{-1} and with the same acceleration, the time difference would be the time taken for pellet A to go up and come back down to the level of the cliff.
 
bel said:
Well, ms^{-1} times ms^{-2} would not give an answer in seconds. Since both would fall from the cliff with an initial velocity of 30 ms^{-1} and with the same acceleration, the time difference would be the time taken for pellet A to go up and come back down to the level of the cliff.

No it's the right answer... the units come out right. it's ms^-1 divided by ms^-2.
 
so did i do it right
 
afcwestwarrior said:
so did i do it right

You have not told us what you did to arrive at the expression (in particular the lefthand side of the expression):

"30.0 m/s *2/9.8 m/s^2= 6.12 s"

Thus we can not yet tell you if what you did was right.
 
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