I have found in the past that it greatly depends. There are times where I have gotten together with a few friends to study together, and we get absolutely nothing done -- we just chat. With other groups, we have gotten into a good rhythm and had a really solid review session.
I think that group...
np, don't be sorry! I just wanted you to understand that the only two forces acting on the person are the gravitational force which does work in the amount mgh=1300J, and the frictional force.
Since we know \Delta E_k=W , we have 1/2mv_2^2-1/2mv_1^2=1300J - W_f where W_f is the work done by...
No, that's not right. The gravitational potential energy at the top is mgh=1300J
The kinetic energy at the bottom is 140J
The difference is 1300J-140J = 1160J
Energy cannot be destroyed, so somehow 1160J of energy was lost by the person.
We haven't yet considered friction though, as the...
Okay, so then how much kinetic energy would she have if there was no friction? (v=9.7m/s)
How much kinetic energy does she actually end up with?
What happened to the energy?
Sure, that is a good first step.
How about this, IF there was no friction, how fast would you expect the person to be going at the bottom of the slide?