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How to calculate the cross-sectional area of a φ133X6 fitting

2012-01-17View Original

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How to calculate the cross-sectional area of a φ133X6 fitting
Reply #22012-01-17
Isn’t it just the surface area for circulation? The area of the inner circle
Reply #32012-01-17
This should be pretty simple, right? What does the moderator mean by that question? Can’t believe it
Reply #42012-01-17
Isn’t it just the area of a circle: L. . . . . .
Reply #52012-01-17
This post was last edited by Feitianxue on 2012-1-17 at 14:49. It seems to me that what he is referring to is the cross-sectional area of the inlet and outlet areas as well as the total cross-sectional area of the heat exchange tubes; it’s likely that this is the area he needs. I’m not sure if I’m correct! My personal understanding!
Reply #62012-01-17
133 is the outer diameter; the inner diameter is 133–6*2=121. The area is then calculated as Π(121/2)^2. . It’s obvious they’re a newbie just like me. . What is needed are answers, not methods. . .
Reply #72012-01-17
Questions must be precise and clear. Otherwise, it’s difficult to answer. A question like yours should be understood as referring to the cross-sectional area of the metal, that is, the area of the ring.
Reply #82012-01-20
The cross-sectional area of the pipe section being taken over is the area of the ring; whereas the cross-sectional area for flow is the area of the inner circle
Reply #92014-08-09
The question is too simple; I don’t even dare to give an answer! !
Reply #102014-08-10
What is the technical level of it? :lol
Reply #112014-08-10
The cross-sectional area of the pipe section being taken over is the area of the ring; whereas the cross-sectional area for flow is the area of the inner circle

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