Solving a Physics Problem: Work Done by OR on a Gas

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kent davidge
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Homework Statement



zjgw49.jpg

Homework Equations



no

The Attempt at a Solution



no

Since the problem asks how much work was done by OR on the gas, I did not understand why the book's answer is 162 J instead ±81 J that I've found. (sorry my bad english)

Sorry, the correct question on the problem is how much work was done from b to c instead from a to b as it's in the image.
 
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Show us how you got your answer, then we can point out what you did wrong. Also, be careful with your units. I don't know all the unit conversions but to use Joules the units for P and V are pascals and meters cubed, not atmospheres and liters.
 
Okay.

dW = dV p

In this case we have the initial and final values of V and p. So, W = (Vc - Vb) x 10-3m³ x (Pc - Pb) x 1.013 x 105Pa, which gives W = 81.04 J.
 
kent davidge said:
Okay.

dW = dV p

In this case we have the initial and final values of V and p. So, W = (Vc - Vb) x 10-3m³ x (Pc - Pb) x 1.013 x 105Pa, which gives W = 81.04 J.
You have calculated ##\Delta V\Delta p##. That is not the same as ##\int p.dV##.
 
and how can I solve the integral for T?
 
oh yes, I see that and I solve the problem by this way. But I wonder if there's anyway to solve this integral for T using only calculations without the graph. Is there a way?
 
kent davidge said:
oh yes, I see that and I solve the problem by this way. But I wonder if there's anyway to solve this integral for T using only calculations without the graph. Is there a way?
Yes, but you first have to turn the graph into an equation relating p to V. Then plug that function into ##\int p.dV##.

Edit: When you say you solved the problem that way, are you referring to your solution in post #3? That solution was wrong.
 
Ok. Thank you.
 
kent davidge said:
Since the problem asks how much work was done by OR on the gas,

They do not want an answer with a ± sign in front of it. They want a positive number and they want you to determine whether it's "on" or "by".