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ONE fan vs. FOUR fans . . . .

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Ct. Strangelove

Member
Joined
Aug 25, 2002
Location
bleek abyss
Will four fans rated 27.39dBA be louder than one 120mm fan rated at 42dBA?

Will four fans rated @ 32.5 CFM push more air than a single fan (120MM) @ 108CFM.

sure the numbers are greater but a 80mm fan can not push as well as a 120mm.

does any one have that dBA addition program?


*edit*

thank you!
 
1/ no, the 120mm will be louder. (four fans rated 27.39dBA is about 33.59 dbA)

2/ Four of the smaller fans will push more..
 
Ok.....

1/ Get your noise sources and divide them all by 10, so 2.739 Bels.

2/ Now, where x is your previous answer, get a new answer y where y = 10^x. (so new value is 10^2.739).

3/ You have 4 sources, so times the new answer by 4.
now 4*(10^2.739).

4/ Now take the common log of the answer, so log (4*10^2.739)

That's the new value in bels, so now times it by 10 to get Decibels.

My original post was a guess, the actual answer I get with a calculator is 33.41 dBA.
 
Last edited:
hah just download a program here is my answer:

33.4106dbA

no brain beats the power of a ms-dos program :)
 
Or easier than that, is remember that two noise identical noise sources increase the noise about 3 dB over a single noise source.

So 1 fan = 27.4 dB

1 fan + 1 fan = 27.4 +3 = 30.4 dB

2 fans + 2 fans = 30.4 + 3 = 33.4 dB

Cjwinnit's method is better, but this shortcut can be handy.
 
arnoldma said:
hah just download a program here is my answer:

33.4106dbA

no brain beats the power of a ms-dos program :)

hah, I was within 0.04% of the actual value and I bet I spent less time coming up with it, than you did downloading the software.
 
arnoldma said:
hah just download a program here is my answer:

33.4106dbA

no brain beats the power of a ms-dos program :)

Apart from the guy who wrote the program.

Oh, and I'm right :)
 
That took a few minutes in Paint and is still weird..

A is the total dBA.

poo.jpg


In this case:

n = 4.

F = {2.739, 2.739, 2.739, 2.739}

E = {548.27..., 548.27..., 548.27..., 548.27...}

(10 ^ 2.739 = 548.27...)

Then A = 10 (log (548.27... + 548.27... + 548.27... + 548.27...))

= 10 (log (2193.107...))

= 10 * 3.3410....

= 33.41 dBA. (2 decimal places)

:)
 
Last edited:
Since87 said:


hah, I was within 0.04% of the actual value and I bet I spent less time coming up with it, than you did downloading the software.

truly doubt that, the program is about 170k, im on 1mbit cable :p do the maths i download at 120k/s :D
 
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