Formula for Gravitational potential is - G M / r
Here G is universal Gravitation constant, M - mass of the planet and r is the distance of the point from the centre of the planet. The unit is J/kg
If potential energy is needed then the potential is to be multiplied by the mass m. So gravitational potential energy = - G M m / r
So the unit would be J (joule)
Use the formula for gravitational potential energy (PE=mgh), and solve for height.
Just use the formula for gravitational potential energy:GPE = mgh Earth's gravity is around 9.8 newton/kilogram (it varies a bit, depending where you are located). The answer will be in joules.
You can use the formula for kinetic energy to verify the total kinetic energy (KE = 0.5mv2). Then, assuming all the energy is converted to (gravitational) potential energy, use the formula for potential energy, and solve for height. (PE = mgh)
This is actually a relatively simple question. Gravitational Potential Energy is defined as Mass times Height times the gravitational constant. mgh is the formula. We set this equal to zero. mgh = 4441J. We know the height, 3.6 meters and the gravitational constant, which on earth is 9.8 meters per second squared. We then solve for m. m = 125.88kg. Hope this helps!
E (joules) = mgh where: m = mass (Kilograms) g = acceleration due to gravity (metres per second squared) h = height above ground (or lower boundary) (metres)
Use the formula for gravitational potential energy (PE=mgh), and solve for height.
Once you have the gravitational potential energy required to move an object a certain distance away from the Earth, you simply plug it into the formula for the kinetic energy, and solve for speed.
Clearly, that depends on the amount of potential energy. If given the height, calculate the potential energy with the formula for gravitational potential energy (PE = mgh). If mass is not given, you can assume any mass (it doesn't affect the result), or use a variable "m". Then, assuming it gets converted to kinetic energy, use the formula for kinetic energy (KE = (1/2)mv2), replace the KE with the energy you calculated before, and solve for v (the speed).
Just use the formula for gravitational potential energy:GPE = mgh Earth's gravity is around 9.8 newton/kilogram (it varies a bit, depending where you are located). The answer will be in joules.
You can use the formula for kinetic energy to verify the total kinetic energy (KE = 0.5mv2). Then, assuming all the energy is converted to (gravitational) potential energy, use the formula for potential energy, and solve for height. (PE = mgh)
This is actually a relatively simple question. Gravitational Potential Energy is defined as Mass times Height times the gravitational constant. mgh is the formula. We set this equal to zero. mgh = 4441J. We know the height, 3.6 meters and the gravitational constant, which on earth is 9.8 meters per second squared. We then solve for m. m = 125.88kg. Hope this helps!
E (joules) = mgh where: m = mass (Kilograms) g = acceleration due to gravity (metres per second squared) h = height above ground (or lower boundary) (metres)
Use the formula for gravitational potential energy: PE = mgh Replace the numbers you know: energy (PE), mass, and a gravity of about 9.8. Solve the resulting equation for height. Since you are using standard SI units, the answer will be in meters.
The idea is to use the formula for potential energy: PE = mgh. Replace the numbers you know, and solve for the missing number.
Kinetic energy is 1/2 x m x v^2 (one half x mass x velocity squared) There are lots of different kinds of potential energy, each kind has its own formula. The one you probably mean is gravitational potential energy. This is m x g x y (mass x acceleration due to gravity x height) or also w x y (weight x height). The height is usually measured from the ground.
potential energy
Just use the formula for potential energy: PE = mgh (potential energy = mass x gravity x height). Use 9.8 for gravity, replace the parts you know, and solve for the unknown position (height).