The formula for a socalled "free fall" velocity (v in m/s) is:
v = SQRT [2.g.h]
in which g = 9,81 m/s2 (mean gravitational accelleration on earth) and h is the falling highth in metres.
Calculating: v = SQRT[2 * 9.81 * 176.4] = SQRT[3461] = 58.8 m/s
So, ONLY if no resistance (eg. from air) is conteracting the force by gravity, then the velocity at ground level will be 58.8 meter per second and by then this is also independent from the falling mass (theoretically).
However, depending on measures, mass and surface area and roughness, the air resistance can play a major role in decreased veleocity: look at hail, rain drops, and fogg: same density, different surface, and fogg will never reach ground (!), but I would like to miss being bombed by large hail stones from 150 m high!
If they are charged oppositely from the ground below them, then they are likely to cause a lightning strike
Before and after - yes, but not during.
Lightning will always have a tendency to strike: 1) The highest object around, and 2) The easiest path to ground. A high, metal antenna is a perfect path for lightning.
no because thunder doesnt strike the ground. it might make you nervous but there is nothing to be "scared" of
80 ft / sec ~ 55mph The above ignores air resistance which will not be significant at this speed.
Anytime a third strike is dropped the runner can advance to first unless he is tagged or the ball is thrown to first before he reaches.
Meteors that strike the ground are called meteorites.
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.
no
Yes.
A called strike cannot hit the ground and then go thru the strike zone. Baseball rule section 2.00 Definitions of Terms: A ball is a pitch which does not enter the strike zone in flight and is not struck at by the batter. If the pitch touches the ground and bounces through the strike zone it is a "ball". If such a pitch touches the batter, he shall be awarded first base. If the batter swings at such a pitch after two strikes, the ball cannot be caught, for the purposes of rule 6.05 (c) and 6.09 (b). If the batter hits such a pitch, the ensuing action shall be the same as if he hit the ball in flight.
lightining strikes from clouds not the ground
10 inches
The marble will have the motion of the person who dropped it (I assume you mean by 'dropped' that it is not thrown by the person, just dropped), whilst I assume the beaker is stationary. I also assume the person is moving horizontally and the beaker is upright. Therefore the marble will arrive in the beaker with some sideways velocity and will strike the side of the beaker with a horizontal component of velocity as well as a vertical component. I should think it will spin round the beaker a few times before coming to rest, it might even bounce right out. You can't predict this exactly without some more information.
You can use Newton's equations of motion: At the top of the climb its velocity u = 0 m/s Its acceleration is acceleration due to gravity a ≈ 9.8 m/s Time of descent t = time of ascent = 3.00 s (I'll assume positive is towards the ground) v = u + at ≈ 0 m/s + 9.8 m/s² × 3.00 s = 29.4 m/s HOWEVER, this is the velocity (towards the ground) reached when the rock has returned to height from which it was thrown (released) above the ground - unless the rock was "thrown" by an explosive force at ground level, the rock will not have reached the ground at this point: there is still the distance from which it was "thrown". Which means its final velocity at ground level can be found using: v² = u² + 2as v = velocity it hits the ground u ≈ 29.4 m/s (as found above) s = distance above ground from which the rock was "thrown" = height_of_throw m a = acceleration due to gravity ≈ 9.8 m/s → v² = u² + 2as → v ≈ √((29.4 m/s)² + 19.6 m/s² × height_of_throw m) = √(864.36 + 19.6 × height_of_throw) m/s
An air strike is an attack on a ground or naval target by one or more aircraft or missiles.
Theoretically, they will strike the ground simultaneously, because falling objects accelerate at 9.8 m/s2 (or 32.2 ft/s2) regardless of their mass or weight. This is particularly true when objects fall in a vacuum, where air resistance is non-existent. In practice, however, the object that is more aerodynamic will strike the ground first, because air friction will have less effect on it, and its terminal velocity will be greater.