An air conditioner removes 4.6×10^5 J/min of heat from a house and exhausts 7.8×10^5 J/min to the hot outdoors. How much power does the air conditioner's compressor require?
So I'm not really sure where to start with this problem. Energy isn't heat so... yeah.
*pokes through for useful equations that might relate*
What are you looking for?
are you looking for efficiency?
Where to start... oops, question is "How much power does the air conditioner's compressor require?"
I don't know what that means or how it relates to the "joules of heat" in the air. It seems weird to me.
What are the units of value above?? Joule? or Calory?
Um, they're in J/min. :6
Ah! I didn't mean to close the question... I was just fixing what it said... (I don't use this site much.)
I fixed it.
using P = W/t., where P is Power, W is work, and t in time
W is also Heat, work and so on..,
Okay, so the work is the heat removed? Does the exhaust cost anything work wise?
P = ((4.6×10^5 (+ MAYBE 7.8×10^5))*60)/t ~ I'm not sure what t is in this case but I feel like this should result in a rate or something like s^-1/Watts
i think that's addtion of both
Multiplying the top by 60 converts the minutes to seconds, seems reasonable.
work=7.8*10^5
so...., if @03225186213 is right.., P is W/t = (7.8*10^5/ 60s) Watt
So W would be the J/min exhausted into the environment by that logic. It seems like the units aren't properly preserved.
The joules need to be eliminated somehow.
Can't just drop things... Watts should be s^-1, so the joules need to be eliminated in the formula or by a conversion factor. Assuming power is in Watts.
s^-1 is frekuensi...., do you remember f = n/t ??
i mean frequency is s^-1.., sorry
No... I don't remember. f = n/t Is f frequency? t is definitely time.
yes f is frequency...,
AH! You're right! Watts are J/s and Hz are s^-1. (Feels a lot less confused)
yes another unit of frequency is s^-1 and J/s for Watt
So I just need to convert the energy taken to make the air cool, that is the exhausts and convert it into Watts. Wow. That's significantly less confusing.
Which would be... 46,800,000 W? (That doesn't seem right...)
Hm.... Maybe energy in - energy out?
Nope... -_- What's t?
maybe that is eficiency where in/out times 100%
Efficiency's the next part, but I didn't have any trouble with that part of my homework. It should just be work in/work out.
Well 1 - that.
So maybe that means power in this case is just work? Since we're assuming it's perfectly efficient?
Except... it's not.
that's work per sekon, so that's power..., It's just that in the view of work
I wanna say 4.6×10^5 J/min + 7.8×10^5 J/min And if you want it in watts just convert from J/min to j/ s Also I think capital J means thousands where as j is just a joule
Sekon isn't a unit I'm familiar with...
yes i think so @timo86m ...,
sory i mean seconds
Ah, that explains why I was so confused. ^_^
20667 W doesn't work....
may I see your question paper?
It's not on paper. :P Question posted is all there is. It's online.
So the top is all the information given.
So what's your choice?
What do you mean choice?
The choice is to keep working on it or not... I'm thinking about it and experimenting with my given values...
I guess I'll just work on it offline though. I don't seem to be making much progress online. I'm sorry I bothered you guys.
it's your decision ^^
kk
hey you no bother at all :)
Ahahaha! I figured it out! It was work out - work in! =D
that is odd
Nah, it makes sense. :) It's doing work on the air so the air's energy doesn't count towards the energy used by it being plugged in.
i got 20666.66667 watts or 20.666 Kilo watts sounds reasonable
Yup, that's what you get if you add them. The energy in the air makes it so the electricity doesn't have to do as much work.
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