The equation to calculate an object's gravitation potential energy is:
PE=MGH
where:
PE is gravitational potential energy
M is the objects mass
G is the acceleration due to the gravitational pull of the Earth on its surface ( 9.8 m/s2)
H is the height from the location that would give it zero potentional energy (generally the ground)
The gravitational potential energy doesn't actually reside in a single object, but in the relationship between two objects. Thus, there is a gravitational potential energy between Earth and Moon, or between a rock that you lift up on the Moon, and the Moon.The gravitational potential energy doesn't actually reside in a single object, but in the relationship between two objects. Thus, there is a gravitational potential energy between Earth and Moon, or between a rock that you lift up on the Moon, and the Moon.The gravitational potential energy doesn't actually reside in a single object, but in the relationship between two objects. Thus, there is a gravitational potential energy between Earth and Moon, or between a rock that you lift up on the Moon, and the Moon.The gravitational potential energy doesn't actually reside in a single object, but in the relationship between two objects. Thus, there is a gravitational potential energy between Earth and Moon, or between a rock that you lift up on the Moon, and the Moon.
With potential energy, what matters is the difference in potential energy, not the energy in absolute terms. To simplify calculations, the gravitational potential at infinity is arbitrarily set to zero. This gives objects that are nearer than infinity (to any object that attracts them gravitationally), a negative potential energy.With potential energy, what matters is the difference in potential energy, not the energy in absolute terms. To simplify calculations, the gravitational potential at infinity is arbitrarily set to zero. This gives objects that are nearer than infinity (to any object that attracts them gravitationally), a negative potential energy.With potential energy, what matters is the difference in potential energy, not the energy in absolute terms. To simplify calculations, the gravitational potential at infinity is arbitrarily set to zero. This gives objects that are nearer than infinity (to any object that attracts them gravitationally), a negative potential energy.With potential energy, what matters is the difference in potential energy, not the energy in absolute terms. To simplify calculations, the gravitational potential at infinity is arbitrarily set to zero. This gives objects that are nearer than infinity (to any object that attracts them gravitationally), a negative potential energy.
You need to have a weight and the mass of an object then you use the formula f=w=mg
it is conventional to define gravitational potential energy (GPE) of object A to be 0 when the object is free from the gravitational field of object B (i.e. at a infinite distance away) As the objects get closer together, the GPE decreases, thus is less than 0. Therefore the GPE of any object normally has a negative value (however it all just depends on where you define to be the point at which the object has 0 GPE)
The product of two masses is not a particularly meaningful concept. It is a component in calculating the gravitational force between two objects with those masses, but by itself it makes no sense. Well said! The unit [kg^2] has little meaning on its own.
Elastic potential energy is the amount of energy that is stored in a material that can be compressed. One can measure the elastic potential energy in a material by the equation E = 1/2kx^2 k is the spring constant of an object. The spring constant tells you how stretchy (or elastic) a material is. x is the distance that the object is stretched or compressed. Gravitational energy is the potential energy between two masses with a gravitational field. Two masses will always have a gravitational pull towards each other so there is potential energy between two masses. The gravitational energy between two objects can be modeled by the equation E= Gm1m2 / r G is the gravitational constant 6.67x10^-11 m^3/Kg.s^2 m1 and m2 represent the masses of the two objects r is the distance between the two objects. The greater the distance between the two objects, the weaker the gravitational potential energy.
pe = m*g*h where m = mass, g = force of gravity and h = height
gravitational potential energy!!!!!!
Gravitational potential energy
They all have the same gravitational potential energies.
Yes. Mechanical energy is the sum of potential energy and kinetic energy; this includes gravitational potential energy.
A more massive objects have a greater gravitational potential energy.
Yes. Mechanical energy is the sum of potential energy and kinetic energy; this includes gravitational potential energy.
The shape of an object is typically irrelevant in calculating its potential energy.
Gravitational potential energy.
By calculating and adding its kinetic energy and its potential energy.
Multiply its weight by its height.