# Loss of energy under gravity?

hav0c
Loss of energy under gravity??

(i am ignoring all forces except gravity)
by conservation of energy-at any 2 points in time the sum of Ekinetic and Epotential is the same.
at infinity
Epotential is nearly zero, Ekinetic is also nearing zero(or is it)??
then am i flawed in my above statement or is energy conservation violated??

here gravity is doing negative work on the object so both kinetic and potential energies are going down
how so?

Mentor

(i am ignoring all forces except gravity)
by conservation of energy-at any 2 points in time the sum of Ekinetic and Epotential is the same.
at infinity
Epotential is nearly zero, Ekinetic is also nearing zero(or is it)??
then am i flawed in my above statement or is energy conservation violated??
Why would you think that the kinetic energy is necessarily zero at infinity? (Assuming it had enough energy to keep going. Depending on the initial KE, it may just reach a maximum distance.)
here gravity is doing negative work on the object so both kinetic and potential energies are going down
how so?
As the object gets further away from earth, gravity does negative work. But that means the potential energy increases as the kinetic energy decreases.

hav0c

thank you

hav0c

Why would you think that the kinetic energy is necessarily zero at infinity? (Assuming it had enough energy to keep going. Depending on the initial KE, it may just reach a maximum distance.)

As the object gets further away from earth, gravity does negative work. But that means the potential energy increases as the kinetic energy decreases.

i suddenly realized
why would potential energy increase as it gets further away from the earths surface?
it is=mgh
as the value of h increases g decreases

EDIT: contradicting my above statement potential energy can be thought of -(the work done on an object)

Last edited:
Mentor

i suddenly realized
why would potential energy increase as it gets further away from the earths surface?
it is=mgh
as the value of h increases g decreases
For distances close to the earth's surface the potential energy is mgh. So even though g does decrease with distance, as long as you are getting further from the surface gravitational PE is increasing.
EDIT: contradicting my above statement potential energy can be thought of -(the work done on an object)