Figure represents a closed cycle for a gas. The changes in the internal energy of the gas as it moves from a to c along the path abc is -200J must be transferred to it as heat. An additional transfer of 80J to it as heat is needed as it moves from d to a. How much work is done on the gas as it moves from c to d?
@douglaswinslowcooper
Do you see the graph I posted?
still nothing bro
ugh
@douglaswinslowcooper
@roadjester
check the attachement
ok, so what about it?
So can you help me with this question? The attachment is the picture I was trying to draw earlier.
this is going to take me awhile, these tables are annoying to draw
Take your time man. No rush.
I know there isn't any work going on from bc and ad
put simply though adiabatic expansion: Q=0; deltaE = W nC_v dT= - PdV isovolumetric: W=0; deltaE=Q isobaric W=-P delta V delta E= Q-P D=delta V
delta E interal=Einternal,f-E internal,i=Q-W
oops forgot to also mention the arrows are point from right to left
what arrows? you didn't draw any, so i don't know the direction of the cycle
as it moves from c to d ,180J ust be transferred
i forgot to put that in the question
the cycles it from right to left <-----
ok, is it clockwise or counterclockwise?
that's easier to understand
So E=Q-W so the total energy from c to a is 260J
counter clockwise
do you have the pressure, temperature, and volume numbers?
No, I don't
Q=heat?
yes
do you at least know the coordinates on the graph?
nope
*yawn* I am getting tired bro
well i am out, don't worry about it. I will ask my instructor tomorrow.
sorry, it's just I can't get a numeric value; i keep getting one variable, either deltaE or -P deltaV
@douglaswinslowcooper
In a cycle; the net work done by/on the gas is equal to the area enclosed in the PV graph. If the cycle is clockwise; net work is done by the gas and vice-versa.
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