Total entropy change does not depend on the mass of water?

AI Thread Summary
When a system at temperature T1 is introduced to a heat bath at a higher temperature T2, the total entropy change during the process of reaching equilibrium is determined by the temperature difference rather than the mass of the water. The entropy change is calculated based on the heat transfer between the system and the heat bath, which is proportional to the temperature difference. While the mass of water affects the total heat transfer, it does not influence the entropy change per unit mass, leading to the conclusion that the total entropy change is independent of mass. This is a fundamental concept in thermodynamics, emphasizing the relationship between temperature, heat transfer, and entropy. Understanding this principle is crucial for analyzing thermal processes in various systems.
yellowputty
Messages
8
Reaction score
0
Hello,

Can someone please briefly explain to me why, if I have a system (water) T1, and introduce it to a heat bath of temperature T2 (where T2>T1), and the are left to reach equilibrium, that the total entropy change does not depend on the mass of water?

Thank you.
 
Science news on Phys.org


I don't agree that the total entropy change is independent of the mass of water.
 
I need to calculate the amount of water condensed from a DX cooling coil per hour given the size of the expansion coil (the total condensing surface area), the incoming air temperature, the amount of air flow from the fan, the BTU capacity of the compressor and the incoming air humidity. There are lots of condenser calculators around but they all need the air flow and incoming and outgoing humidity and then give a total volume of condensed water but I need more than that. The size of the...
Thread 'Why work is PdV and not (P+dP)dV in an isothermal process?'
Let's say we have a cylinder of volume V1 with a frictionless movable piston and some gas trapped inside with pressure P1 and temperature T1. On top of the piston lay some small pebbles that add weight and essentially create the pressure P1. Also the system is inside a reservoir of water that keeps its temperature constant at T1. The system is in equilibrium at V1, P1, T1. Now let's say i put another very small pebble on top of the piston (0,00001kg) and after some seconds the system...
I was watching a Khan Academy video on entropy called: Reconciling thermodynamic and state definitions of entropy. So in the video it says: Let's say I have a container. And in that container, I have gas particles and they're bouncing around like gas particles tend to do, creating some pressure on the container of a certain volume. And let's say I have n particles. Now, each of these particles could be in x different states. Now, if each of them can be in x different states, how many total...
Back
Top