Potential energy refers to the energy of an object that is released as kinetic energy when it falls back to the ground. When a stone is dropped from a height of 5m, its speed when it hits the ground is 9.9 m/s.
The final speed of the stone when it hits the ground can be calculated using the kinematic equation: v^2 = u^2 + 2as, where u is the initial velocity (0 m/s), a is the acceleration due to gravity (-9.8 m/s^2), s is the distance fallen (5m), and v is the final velocity. Plugging in the values gives v = √(0 + 2*(-9.8)*5) = √(-98) ≈ 9.9 m/s.
the speed of a turd exiting an anus
The speed of the stone can be calculated using the equation: speed = distance/time. Given that the stone takes 4 seconds to reach the ground and neglecting air resistance, the speed can be approximated using the formula s = 0.5 * g * t^2, where g is the acceleration due to gravity (approximately 9.8 m/s^2). Substituting the values, the speed of the stone would be approximately 39.2 m/s.
The speed of a stone dropped from a height is nonuniform because as it falls, its speed continuously changes due to the gravitational force acting on it. The stone accelerates as it falls towards the ground, increasing its speed until it reaches terminal velocity when the forces of gravity and air resistance are balanced.
The velocity of the stone dropped from a height of 318 meters can be calculated using the formula v = √(2gh), where g is the acceleration due to gravity (9.81 m/s^2) and h is the height (318 m). Substituting the values, the velocity of the stone would be approximately 78.74 m/s.
In vacuum, both the stone and the pencil would fall at the same rate due to gravity and there would be no air resistance to affect their acceleration. Therefore, both the stone and the pencil would reach the ground at the same time.
The stone will accelerate towards the Earth due to gravity until it reaches its terminal velocity. Upon impact with the Earth's surface, the stone will experience a sudden deceleration and come to a stop.
240 ft
The velocity of the stone dropped from a height of 318 meters can be calculated using the formula v = √(2gh), where g is the acceleration due to gravity (9.81 m/s^2) and h is the height (318 m). Substituting the values, the velocity of the stone would be approximately 78.74 m/s.
The speed of a stone dropped from a height is nonuniform because as it falls, its speed continuously changes due to the gravitational force acting on it. The stone accelerates as it falls towards the ground, increasing its speed until it reaches terminal velocity when the forces of gravity and air resistance are balanced.
A) the dropped one hits the ground first B) the tossed one hits harder
distance = speed x time so the distance is just the speed of the stone x 8 seconds
Depends on which one is dropped first. If they are both dropped at the same time, they will both reach the ground at the same time.
In vacuum, both the stone and the pencil would fall at the same rate due to gravity and there would be no air resistance to affect their acceleration. Therefore, both the stone and the pencil would reach the ground at the same time.
The stone will accelerate towards the Earth due to gravity until it reaches its terminal velocity. Upon impact with the Earth's surface, the stone will experience a sudden deceleration and come to a stop.
60 m/s
You don't need any work to drop a stone!
To determine if the stone hits the window, calculate the trajectory of the stone using the vertical and horizontal components of its initial velocity. The time it takes for the stone to reach the window can be found using kinematic equations. If the time is sufficient for the stone to reach the height of the window, then it will hit the window.
When a stone is dropped into a glass of water, it displaces some of the water, causing the water level to rise. If the amount of water displaced is greater than the extra space in the glass, the water will overflow. This is due to the principle of displacement, where the volume of the stone submerged in water is equal to the volume of water displaced.