The ball's potential energy will be 19,600 joules.
The answer for this question cannot be answered as we do not know how much force was applied to the ball for it to reach this height, alough for that height it would be around 3800 newtons
PE = m g H = (0.025) (9.8) (5) = 1.225 joule
mgh = 10 x 10 x 10 = 1000 J ( Assume g value as 10 m/s2
Just use the formula for potential energy: PE = mgh (mass x gravity x height).
The potential energy can be exactly defined as the work required to place an object into a certain position - which is the integral of the dot product of force and displacement. In the case of gravitational potential energy, and for small differences in altitude (so that gravity doesn't change too much), that simplifies to mgh (mass x gravity x height).
The answer for this question cannot be answered as we do not know how much force was applied to the ball for it to reach this height, alough for that height it would be around 3800 newtons
246... of what? To calculate the potential energy, multiply mass x gravity x height. In SI units, use kg for mass, 9.8 for gravity, meters for height. Answer will be in Joule.If the height is in meters, the acceleration of gravity is much, much less. So you'll have to calculate the acceleration yourself by g = G × Mearth/246,000,0002.
PE = m g H = (0.025) (9.8) (5) = 1.225 joule
It is 1.625 meters.
Use one of the formulas for constant acceleration to calculate how many meters the brick will fall after 2 seconds. Subtract this from the 30 meters, to see how high the brick is above ground. Finally, use the formula for potential energy: PE = mgh, to calculate the potential energy.
mgh = 10 x 10 x 10 = 1000 J ( Assume g value as 10 m/s2
1.82 meters
Just use the formula for potential energy: PE = mgh (mass x gravity x height).
my height is 5.11 inches how much in metter
The potential energy can be exactly defined as the work required to place an object into a certain position - which is the integral of the dot product of force and displacement. In the case of gravitational potential energy, and for small differences in altitude (so that gravity doesn't change too much), that simplifies to mgh (mass x gravity x height).
Initial upward speed = 7.61 m/sFinal upward speed (at the point of maximum height) = 0Time to reach maximum height = (7.61) / (9.8) = 0.77653 secondAverage speed during that time = 1/2 ( 7.61 + 0) = 3.805 m/sHeight = 3.805 x 0.77653 = 2.9547 meters (rounded) = about 9.7 feetDoesn't seem like much of a height for a strong toss; but the math looks OK.
A meter is not a refrigerator.My refirgerator has a height of 1.8 meters, a width of 0.8 meters and a depth of 0.6 meters.