Exactly the same speed as when it left the barrel (ignoring the distance from the gun to the ground). Why should we do that?
No. The horizontal distance depends on how close the the ground the gun is. From the firing position, a bullet dropped to the ground will strike the ground in the same time as a bullet shot horizontally forward.
50 seconds
1). Your speed in the forward direction should increase somewhat, since the recoil of the shot adds to your momentum. 2). The bullet you fire in the reverse direction leaves the muzzle with full muzzle velocity and momentum in the reverse direction ... in your frame of reference. Viewed by an observer in the stationary frame of reference ... the one in which you are moving at the speed of a bullet ... the one you fire just dribbles out of the muzzle and falls straight to the ground.
If mechanical energy is conserved (like, if you did this on the Moon, where there is practically no air), when the bullet gets back to the ground it must have the same speed with which it started out. In practice, it will be less, due to air resistance.
Yes, Google CELEBRATORY GUNFIRE the first article. (WIKI)
it all depends on the speed that the bullet is shot at. other contributing factors include the angle of the shot and the distance from the ground that the bullet is shot at. sadly, the x-factor of this question is that the ground determines how far it will ricochet. if the ground is water, it will not ricochet.
To many variables. Depends on caliber of bullet, type of dirt, type of ammo, distance from gun to ground,etc...
Yes, if the bullet is shot with escape velocity.
It starts to lose momentum the second it comes out of the barrel. It depends on where you shot it when the momentum is totally depleted (if you shoot straight up or parallel to the ground).
A bullet fired parallel to the gound, over flat ground, and a bullet dropped at the same time from same height will hit the ground at a time so close to each other as to be the same.
The bullet has a great deal of kinetic energy, because of its high speed. It also has a little bit of potential energy relative to the ground, because of its height above the ground.
We're going to ignore air resistance.Time the bullet spends on the way up = 245/9.8 secondsTime it spends on the way down to the same elevation as the muzzle = another 245/9.8 secondsTotal time to return to the elevation of the muzzle = (2 x 245 / 9.8) = 50 seconds.From there, we don't know how high the muzzle of the gun is above the ground, sowe can't calculate the duration of the extra little bit until the bullet hits the ground.