I found E in by: E in = E out/efficiency x 100% = 65 J/20 x 100% = 325 J
You are told the E
in in the problem statement.
cephied has all-but done the problem for you - I'll tackle the meta-question:
I'm confused as to how I should tackle most of these efficiency problems...
You basically work this sort of problem
backwards.
Start with what you need to find. You know it's an energy problem, so what sort of energy do you need to know in order to find what you need ... then: where does it get that energy from?[1]
You need to find the speed of the golf ball just after it has been struck.
If you knew the KE of the golf ball, you could do this right?
So where does the ball get it's KE from?
So how would you find out the initial KE of the ball from the information provided?
You've been doing conservation of energy problems before - like a block slides down a slope from height h, what is it's speed at the bottom of the slope? In those sorts of problems you always start with some statement about the initial energy (in this case, gPE = mgh) and then you'd assume all the energy goes into kinetic energy.
In the efficiency problems, not all the energy gets transferred.
That's all there is to it.[2]
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[1] Conversely, you may want to find some initial energy - in which case you ask "where does it's energy go."
All conservation of energy problems are about what happens to the energy?
[2] Oh - and getting comfy with percentages.
"efficiency" e is a fraction: 0<e<1
If the efficiency is quoted a p%, then e=p/100.