Gravitational potential energy, Ug, can be found using the equation Ug = mgy where m is the mass of the object measured in kg, y is the object's height in m, and g is the gravitational acceleration.
We are given that m = 82 kg and y = 2.0 m. "g" is almost always assumed to equal 9.8 m/s2.
Thus, Ug = (82 kg) x (2.0 m) x (9.8 m/s2) = 1607.2 J or 1.6 x 103 if you are using significant figures.
Note that 1 J = 1 kg m2/s2
E=mgh
E= 70 x 9.81 x 2
E= 1373.4 J
Energy is measured in joules, which are Newton meters. A 70 kg person has a downward force of 686.7 Newtons, which at a height of 2 meters equals 1373 Joules.
Using the formula PE = MGH, that is, potential energy = mass x gravity x height.
2*2*9.8= 39.2 joules
remember the height here is in meters and weight in kg.
The person's potential energy is 35,280 joules.
Calculate the gravitational potential energy relative to the ground when an 82 kg person climbs to the top of a 2.0 m stepladder.
39.2 J
Idonno
3,500
19.6 j
Referenced to the floor, 0.5 kg of mass 2 meters above it has(M) (g) (h) = (0.5) (9.8) (2) = 9.8 joulesof gravitational potential energy
Potential Energy is defined by the equation Ep = mgh so: Ep = mgh Ep = (0.5)(9.81)(2) Ep = 9.81 Joules
P.E=mgh P.E=20*9.81*0.5 P.E=98.1 J
The skater has potential energy of 7,056 joules.
19.6 j
Potential Energy The object is not in movement.
Referenced to the floor, 0.5 kg of mass 2 meters above it has(M) (g) (h) = (0.5) (9.8) (2) = 9.8 joulesof gravitational potential energy
Potential Energy is defined by the equation Ep = mgh so: Ep = mgh Ep = (0.5)(9.81)(2) Ep = 9.81 Joules
P.E=mgh P.E=20*9.81*0.5 P.E=98.1 J
P.E=mgh P.E=20*9.81*0.5 P.E=98.1 J
The skater has potential energy of 7,056 joules.
The potential energy, expressed in joules, is 196 times its height above ground, expressed in meters.
Gravitational Potential Energy.
Calculate the potential energy at its highest point. Don't use the 6 meters above the ground - use the 5 meter difference from the lowest point. This part of the potential energy gets converted into kinetic energy, when the pendulum is at its lowest point. Just assume that all the potential energy (for the 5 meters difference) get converted into kinetic energy.Calculate the potential energy at its highest point. Don't use the 6 meters above the ground - use the 5 meter difference from the lowest point. This part of the potential energy gets converted into kinetic energy, when the pendulum is at its lowest point. Just assume that all the potential energy (for the 5 meters difference) get converted into kinetic energy.Calculate the potential energy at its highest point. Don't use the 6 meters above the ground - use the 5 meter difference from the lowest point. This part of the potential energy gets converted into kinetic energy, when the pendulum is at its lowest point. Just assume that all the potential energy (for the 5 meters difference) get converted into kinetic energy.Calculate the potential energy at its highest point. Don't use the 6 meters above the ground - use the 5 meter difference from the lowest point. This part of the potential energy gets converted into kinetic energy, when the pendulum is at its lowest point. Just assume that all the potential energy (for the 5 meters difference) get converted into kinetic energy.
529.2 J
Calculate the gravitational potential energy between 5 m and 2 m above the ground. If you ignore air resistance, all of that potential energy will be converted to kinetic energy, so that's the answer.