Normally you can use a value of approximately 9.8 meters/second2. Please note that that applies to planet Earth, close to the surface; at a great distance from Earth, or near the surface of other planets, the value for gravity is quite different.
That depends what kind of "potential energy" you are talking about, but without further specification, this usually refers to gravitational potential energy. The formula for gravitational potential energy is PE = mgh, that is, mass x gravity x height. If mass is in kg. and gravity in meters per second square (use the value 9.82 for Earth's gravity), and height in meters, then the energy will be in Joule.That depends what kind of "potential energy" you are talking about, but without further specification, this usually refers to gravitational potential energy. The formula for gravitational potential energy is PE = mgh, that is, mass x gravity x height. If mass is in kg. and gravity in meters per second square (use the value 9.82 for Earth's gravity), and height in meters, then the energy will be in Joule.That depends what kind of "potential energy" you are talking about, but without further specification, this usually refers to gravitational potential energy. The formula for gravitational potential energy is PE = mgh, that is, mass x gravity x height. If mass is in kg. and gravity in meters per second square (use the value 9.82 for Earth's gravity), and height in meters, then the energy will be in Joule.That depends what kind of "potential energy" you are talking about, but without further specification, this usually refers to gravitational potential energy. The formula for gravitational potential energy is PE = mgh, that is, mass x gravity x height. If mass is in kg. and gravity in meters per second square (use the value 9.82 for Earth's gravity), and height in meters, then the energy will be in Joule.
Potential energy can be changed by gravity when an object is lifted or lowered in a gravitational field. Moving an object against gravity increases its potential energy, while moving it with gravity decreases its potential energy. The gravitational force acting on the object determines the amount of potential energy it possesses.
Depends what potential energy you mean. Without an additional qualifier, "potential energy" frequently refers to gravitational potential energy. This is calculated as mass x gravity x height. If you want to use standard (SI) units, mass is in kg., gravity in meters per second square (the value is about 9.8, if you are close to the Earth's surface), and height in meters. The result is in Joule.Depends what potential energy you mean. Without an additional qualifier, "potential energy" frequently refers to gravitational potential energy. This is calculated as mass x gravity x height. If you want to use standard (SI) units, mass is in kg., gravity in meters per second square (the value is about 9.8, if you are close to the Earth's surface), and height in meters. The result is in Joule.Depends what potential energy you mean. Without an additional qualifier, "potential energy" frequently refers to gravitational potential energy. This is calculated as mass x gravity x height. If you want to use standard (SI) units, mass is in kg., gravity in meters per second square (the value is about 9.8, if you are close to the Earth's surface), and height in meters. The result is in Joule.Depends what potential energy you mean. Without an additional qualifier, "potential energy" frequently refers to gravitational potential energy. This is calculated as mass x gravity x height. If you want to use standard (SI) units, mass is in kg., gravity in meters per second square (the value is about 9.8, if you are close to the Earth's surface), and height in meters. The result is in Joule.
Gravitational force is often associated with an object's potential energy. The potential energy of an object is related to its position in a gravitational field, and the force of gravity acting on the object determines how much potential energy it has.
Potential energy and gravity are directly related. The potential energy of an object is determined by its position in a gravitational field. The higher an object is lifted, the greater its potential energy due to gravity. Gravity acts as a force that pulls objects towards the center of the Earth, and this force affects the potential energy of an object based on its height above the ground.
The potential energy of a pendulum is directly related to the mass of the object, the height at which the object is lifted, and the acceleration due to gravity. The potential energy increases with the mass of the object, the height to which it is lifted, and the strength of the gravitational field. This relationship is described by the equation for gravitational potential energy: PE = mgh, where m is the mass, g is the acceleration due to gravity, and h is the height.
Gravity is a force more so than an energy
Potential energy.
Gravity and potential energy are closely related because an object's potential energy is determined in part by its position within a gravitational field. As an object is lifted higher in a gravitational field, its potential energy increases due to the work done against gravity. This potential energy can then be converted into kinetic energy as the object falls back towards the surface.
Potential energy is the type of energy stored due to gravity and height above the ground. This energy is stored energy that has the potential to do work when an object is released from that height.
There is no "gravity kinetic energy". There is gravitational energy (a type of potential energy), and - separately - there is kinetic energy (the energy of movement).
gravity