Series of Systems/Heat/Work Questions

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In summary: Any help would be greatly appreciated!"Also at constant pressure the heat flow (q) for the process is equal to the change in enthalpy defined by the equation:ΔH=q"This would equal a number in L*atm Which we can convert to joules per the problems request by multiplying by 101.325.Does that make sense now?So at constant pressure, q is always equal to the change in enthalpy.
  • #1
RJLiberator
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I am trying to fully grasp the concepts behind the series of questions here.

"You're baking a batch of shepard's pie in your oven and fall asleep while it's baking. When you are awakened by the fire alarm, you quickly clear out the smoke and open the oven. Your shepard's pie is reduced to ash. Within the tragic scenario of destroying your pie, would the oven be considered part of the system or is it the surroundings? (Write system or surroundings)"

My Answer: Surroundings.
Why? Because the oven is not part of the molecular environment.

"Based upon your answer in question 28, is the ashing of the pie an exothermic or endothermic process?"
My answer: Endothermic
Why? Endothermic means that heat is being absorbed here. The outside surrounding (oven) with its heat is adding to the molecular "pie."

"Your kitchen is an anomaly in that it always maintains atmospheric pressure. If your raw shepard's pie occupied 2.55L of space and released 622L of gas as it burned, what amount of work was done under these conditions? (1 L*atm = 101.325J)."
This is where I am struggling big time. There seems to be many different equations here and I am not sure what equation to begin with. I see I need to find work done, but I don't understand how this translates to gas and the numbers given. Any guidance on where to begin? (equation, link, anything)

"If there was a total energy change of 3.32x10^5J during the burning of your pie, what amount of heat was released?

I think I will be able to answer this one after I get help with the previous question.

What was the enthalpy change in the reaction given your results? (remember the sign conventions when determining your answer)

With this one, I assume I need to find the balanced equation first, correct?
 
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  • #2
RJLiberator said:
This is where I am struggling big time. There seems to be many different equations here and I am not sure what equation to begin with. I see I need to find work done, but I don't understand how this translates to gas and the numbers given. Any guidance on where to begin? (equation, link, anything)

W=PΔV

(easy to derive if you remember W=force × displacement and pressure definition)

With this one, I assume I need to find the balanced equation first, correct?

No, you are not asked about molar change, but about overall change.
 
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  • #3
Thanks for replying, Borek. You seem to help out a lot here. It is appreciated. I hope to help out here someday as I get further advanced.

W=PChange in Volume

Okay. Well, we know that pressure is atmospheric pressure at 1atm
We know we need to find work.

The change in volume, hm. I wonder if I add or subtract the two numbers. Since the pie occupies initially 2.55L of space and RELEASED 655L of energy, I would imagine I subtract. So 655L-2.55L and then multiply by 101.325 to get the answer.

Is my reasoning correct?
 
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  • #4
Okay, Update:

So with the atmospheric pressure being equal to 1atm we can negate that from the equation essentially (taking in account for units.)

W = 1atm*(622L-2.55L)
We then multiple the answer by 101.325 to get the answer in Joules.

:D?
 
  • #5
Don't guess, check the units.

Yes, 622L-2.55L is the ΔV.
 
  • #6
Thank YOU. That part of the equation has been bugging me all morning.

622-2.55 is correct volume change. So this means that we have

W = 1atm(622L-2.55L)
This would equal a number in L*atm Which we can convert to joules per the problems request by multiplying by 101.325.

Okay, most importantly, I can see how the wording of the equation translates into the equation. So it is not cumulative and needs to be subtracted.

Thank you.

My final answer was calculated to be 62765. With significant figures this comes out to be 62800J.
 
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  • #7
For the next problem:
"If there was a total energy change of 3.32x10^5J during the burning of your pie, what amount of heat was released?

Changei n Energy = q+w where q is heat and w is work
(3.32*10^5) = (622-2.55)(101.325)+q
= 269,200J

Sig figs = 2.69*10^5J
 
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  • #8
For the question:
What was the enthalpy change in the reaction given your results? (remember the sign conventions when determining your answer)

"Also at constant pressure the heat flow (q) for the process is equal to the change in enthalpy defined by the equation:

ΔH=q"

So with this equation, my answer in question 4 (269000J) is ALSO the answer for #5. For some reason, I think I need to put a negative in front of it and it has to do with the heat being absorbed or released. I just can't wrap my mind around what's happening here.
 
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1. What is a series of systems in thermodynamics?

A series of systems in thermodynamics refers to a set of interconnected systems that exchange energy and matter with each other. This allows for the study of how energy is transferred and transformed within a larger system.

2. How is heat measured in thermodynamics?

Heat is measured in thermodynamics using the unit joule (J) or calorie (cal). The joule is the standard unit for energy, while the calorie is a unit of energy commonly used in chemistry and physics.

3. What is the relationship between heat and work in thermodynamics?

The relationship between heat and work in thermodynamics is described by the first law of thermodynamics, which states that the change in internal energy of a system is equal to the heat added to the system minus the work done by the system.

4. How do you calculate the efficiency of a system in thermodynamics?

The efficiency of a system in thermodynamics is calculated by dividing the work output of the system by the total energy input. This value is usually expressed as a percentage.

5. Why is the second law of thermodynamics important?

The second law of thermodynamics is important because it states that in any natural process, the total entropy of a system and its surroundings will always increase. This law helps to explain why certain processes are irreversible and why energy is not 100% efficient in converting from one form to another.

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