I Newbie learning Heat Exchanger

Click For Summary
The discussion centers on the calculation of the logarithmic mean temperature difference (LMTD) for heat exchangers, specifically addressing a formula that yields an incorrect result of 24.7°C. Participants emphasize the importance of understanding LMTD and the correct notation for logarithms, clarifying that the natural logarithm (ln) should not be confused with base 10 logarithms. There is a call for a complete problem statement to provide context for the calculation. Additionally, there is a critique of the original post for lacking clarity and detail. Understanding the fundamentals of LMTD is essential for accurate heat exchanger analysis.
Clemens Khoo
Messages
1
Reaction score
0
TL;DR
Hi guys, I got a question here for this Heat Exchanger.
Please refer the description.
May I know why the answer is 24.7? How?
"ln" stand for?
How to calculate?
ΔTLMTDcf = 20 - 30
ln20/30 ←(What is "In"?)
= 24.7°C ←(Why the answer is 24.7? How?)
 
Mathematics news on Phys.org
Hello @Clemens Khoo,
:welcome: ##\qquad ##!​

In the first place: the answer is NOT 24.7 but 24.7 °C
(I don't even know the question -- you really should post the full problem statement ! -- , but I bet my career on that).

Then: you want to look up LMTD to find out what the exercise is about. If you don't know, then either you've been sleeping or not attended at all.

Ln is natural logarithm, which google. The notation ##\operatorname{ln}## is for dimwits, excel users and engineers who would otherwise interpret the corrrect notation ##\log## as a logarithm base 10.
(*)

And ##\log(20/30) ## is not 24.7 !

[edit]Ah, I see: you meant to write $${20-30\over\log(20/30)}$$ and didn't notice PF posts ignore spaces​

for this Heat Exchanger.
Please refer the description.
What HX ? What description ?

----------------

(*) Just kidding. See here.

##\ ##
 
Last edited:
Thread 'Erroneously  finding discrepancy in transpose rule'
Obviously, there is something elementary I am missing here. To form the transpose of a matrix, one exchanges rows and columns, so the transpose of a scalar, considered as (or isomorphic to) a one-entry matrix, should stay the same, including if the scalar is a complex number. On the other hand, in the isomorphism between the complex plane and the real plane, a complex number a+bi corresponds to a matrix in the real plane; taking the transpose we get which then corresponds to a-bi...

Similar threads

  • · Replies 6 ·
Replies
6
Views
3K
  • · Replies 1 ·
Replies
1
Views
1K
  • · Replies 3 ·
Replies
3
Views
1K
  • · Replies 6 ·
Replies
6
Views
2K
  • · Replies 2 ·
Replies
2
Views
2K
  • · Replies 3 ·
Replies
3
Views
1K
Replies
22
Views
4K
  • · Replies 9 ·
Replies
9
Views
3K
  • · Replies 56 ·
2
Replies
56
Views
6K
Replies
9
Views
3K