Which of the following changes will always be true for a system with increasing entropy?
-deltaG +deltaT +deltaS -deltaH
@Nurali
@undeadknight26 @iGreen @Callisto
@uri
Do me a favor and explain this to me when you answer it. I'm rather 'idiotic' to these area and I feel someone explaining it in layman's terms would help.
idk
You have an idea, Locks?
an increase in entropy is an increase in disorder, right?
and whenever we measure the change in the state of a reaction, we always measure \(final\) minus \(initial\) state, right?
Yes, since an increase in disorder means an increase in entropy. And yes, I believe so.
ok, so if we always measure final - inital, and the final state \(must \space be\) larger than the initial, since it's an increase in entropy, what kind of number do you get when you do \(\Delta S_{final} - \Delta S_{initial}\), and final must always be larger than initial for an increase in entropy?
I'm not sure.
@JFraser
give the \(\Delta S\) any kind of numbers, just make sure that final is larger than initial
100-50 : larger than 0 51-50: larger than 0 3509233242- 32344510: larger than 0
I'm honestly extremely confused. Your original question was what type of number do I get. Do you mean in the case that the number is positive?
yes, the number is always positive if final is larger than initial
So would my answer be Delta H due to it always increasing?
\(enthalpy\) is abbreviated \(\Delta H\), \(entropy\) is abbreviated \(\Delta S\)
oh, so my answer is S then?
more specifically it's the \(+\Delta S\), but since there's only one choice with \(\Delta S\) in it, then it's automatically the right answer
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