60 m/s
Regardless of the height from which it is falling, (neglecting air resistance) it's speed will be 19.62 metres per second. (Acceleration from gravity is 9.81 metres per second squared, so after 1 second it is moving at 9.81 metres per second and after 2 seconds it is moving at 19.62 metres per second.
Use the standard equation for speed:distance = speed x time Solving for time: time = distance / speed
for this problem use the formula V(final)= V0 +A*t V0=36ms V(final)= 12ms A= -9.8m/s^2 t=? plug into the equation 12= 36 + (-9.8)t -24= (-9.8)t t=2.4 seconds
8000m/12sec.
it strikes the ground at a velocity of 17.9 ft/s
The speed of an object dropped off a cliff after 5 seconds, neglecting air resistance, is given by the equation: v = gt, where v is the final speed, g is the acceleration due to gravity (9.8 m/s^2), and t is the time it has been falling. Plugging in the values gives v = 9.8 m/s^2 * 5 s = 49 m/s. So, the speed of the object after 5 seconds will be 49 m/s.
The rock's speed after 5 seconds would be approximately 49 m/s. This is calculated using the formula v = g * t, where v is the final speed, g is the acceleration due to gravity (9.8 m/s^2), and t is the time elapsed (5 seconds).
distance = speed x time so the distance is just the speed of the stone x 8 seconds
1.63 m/s2
49
Using the equation of motion s = ut + (1/2)at^2, where s is the distance, u is the initial velocity, a is acceleration, and t is time, we can find the final speed. We know that initial velocity, u, is 0 as the stone is dropped from rest. The acceleration, a, would be due to gravity (-9.8 m/s^2). Rearrange the equation to find final speed, v: v = at. Plug in the values: v = 9.8 m/s^2 * 6s = 58.8 m/s. So, the final speed of the stone when it hits the bottom of the well is 58.8 m/s.
That works out at an acceleration of 1.63 m/s2(Presumably you meant 8.15 meters per second.)You would measure how far the rock dropped in 5 seconds. Then you could work out the final speed (or acceleration) from the "equations of motion".
87.5mi/hr2
29.4
49
The speed of the ball during the final 2 seconds likely decreased as it experienced air resistance and friction from contact with the ground. Without additional information, we can only infer that the ball's speed reduced gradually until it came to a stop.
Velocity final = vi + at = 49 m/s displacement = vi * t + ½2at² = 122.5 m vi = 0 a ≈ 9.8 t = 5