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+4jmanjr82 Alan 2003f150 StreetbeatExpedition 8 posters |
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StreetbeatExpedition Novice Contributor
Number of posts : 59 Age : 49 Location : AZ Registration date : 2009-06-09
| Subject: Port Area Tue Sep 22, 2009 4:30 am | |
| What is the approximate port area of 4 4in aeroports ? Im building a new enclosure thats 6.5 cu ft with 4 4in aeroports 10in long. | |
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2003f150 Thats a Lot of Posts!
Number of posts : 2610 Age : 41 Location : Biloxi,MS Registration date : 2007-09-12
| Subject: Re: Port Area Tue Sep 22, 2009 9:30 am | |
| 4 4in round ports is like 50 sq in or so but the aero flare will make it a little more....Im thinking 75 sq in or so. | |
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Alan Thats a Lot of Posts!
Number of posts : 3897 Age : 44 Location : Watson Louisiana Registration date : 2008-02-05
| Subject: Re: Port Area Tue Sep 22, 2009 10:47 am | |
| bret.. you really think the flares add 25 inches of port area?? the tube inside is still the same size ..12sq inches the flair makes a touch difference on tunning length i cant see the flair adding another 50% of port area. id just assume it to be 48-50sq inches of port and run with it . | |
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jmanjr82 Above Average Contributor
Number of posts : 900 Age : 40 Location : missouri Registration date : 2007-06-24
| Subject: Re: Port Area Tue Sep 22, 2009 10:55 am | |
| 4-4inch aeros is roughly 52 sq inchs of port. So as said go with that and get somthing built!! | |
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StreetbeatExpedition Novice Contributor
Number of posts : 59 Age : 49 Location : AZ Registration date : 2009-06-09
| Subject: Re: Port Area Tue Sep 22, 2009 12:22 pm | |
| Thank you for the quick replys, you guys are always very helpful | |
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dbdaddy Above Average Contributor
Number of posts : 821 Age : 45 Location : katy,texas Registration date : 2009-01-03
| Subject: Re: Port Area Tue Sep 22, 2009 1:50 pm | |
| area of a circle is one half of pi(radius squared)
6.28318531 square inches per 4 inch port. | |
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Alan Thats a Lot of Posts!
Number of posts : 3897 Age : 44 Location : Watson Louisiana Registration date : 2008-02-05
| Subject: Re: Port Area Tue Sep 22, 2009 2:27 pm | |
| nosir... 12.56 = 2 x 2 x 3.14 | |
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2003f150 Thats a Lot of Posts!
Number of posts : 2610 Age : 41 Location : Biloxi,MS Registration date : 2007-09-12
| Subject: Re: Port Area Tue Sep 22, 2009 4:05 pm | |
| Alan I was guessing but im like you I would say its 50 sq in of port and roll with it LOL | |
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dbdaddy Above Average Contributor
Number of posts : 821 Age : 45 Location : katy,texas Registration date : 2009-01-03
| Subject: Re: Port Area Tue Sep 22, 2009 4:49 pm | |
| - Alan wrote:
- nosir... 12.56 = 2 x 2 x 3.14
i stand corrected. 12.56 is the actual area. you see i was calculating for the pretend area. | |
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supadave Thats a Lot of Posts!
Number of posts : 3745 Age : 42 Location : tupelo mississippi Registration date : 2008-02-28
| Subject: Re: Port Area Tue Sep 22, 2009 7:48 pm | |
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wesley Newbie
Number of posts : 2 Age : 47 Location : lumberton tx Registration date : 2009-09-14
| Subject: Re: Port Area Tue Sep 22, 2009 8:42 pm | |
| look up flare-it,for a calculator | |
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JustinTD Basic Contributor
Number of posts : 432 Age : 45 Location : Somewhere under 1000 watts Registration date : 2008-08-20
| Subject: Re: Port Area Sun Oct 04, 2009 4:44 pm | |
| Your formula for finding the area of a port (round port) is Pi * R^2 where Pi is 3.14 and R = radius. So, if you have a 4" port, it would be 3.14 * (2 * 2) as the radius of a 4" circle is 2". This yields 12.56. You can the multiply that by 4 for the total area of the ports, 4 * 12.56 = 50.24 sq in.
Now, you are using flared ports. To my knowledge there is no REAL way to find the exact port area, but a formula I use with fairly good success is Max (Pi R^2) + Min (Pi R^2) / 2. The breakdown is this: you take the maximum radius of the port, and the minimum radius of the port, and average the results. See below for a standard 4" flared port.
Minimum = 4" (the inner tubes dimension) Maximum = 5.5" (the point where the flare begins it's inward curve)
Now, radius is 1/2 your diameter, so 4" = 2" and 5.5" = 2.75"
We plug these into Pi * R^2 and get: 4" ---- 3.14 * 2^2 = 12.56 * 4 = 50.24 sq in. 5.5" ---- 3.14 * 2.75^2 = 23.75 * 4 = 95 sq in.
If anyone else has a correction for me, please let me know. | |
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