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

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SUMMARY

The discussion centers on a physics problem involving two identical pellet guns fired from a cliff, with each pellet having an initial speed of 30.0 m/s. Gun A fires upward while Gun B fires downward, and the objective is to determine how long after pellet B hits the ground does pellet A hit the ground. The correct calculation indicates that the time difference is 6.12 seconds, derived from the formula t = Vo * 2 / a, where Vo is the initial velocity and a is the acceleration due to gravity (9.8 m/s²). The participants confirm that the units are consistent, validating the solution.

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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=volt + 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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