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#41
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hi, i have a problem.. looking back at the first page of this post , the circle image,
how do i find the radius of the circle? just by using the height which is m and the curved line arc length XZ |
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#42
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hi looking back to the first page circle image, how do i find the radius just by using
m and the curved line arc length XZ? |
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#43
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Quote:
But you have to solve a transcendental equation by iterative methods. |
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#44
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R= radius in meters
C= chord in meters m= middle height in meters (heightfrom chord to top of arc) R=C^/8m + m/2 C=10 m=.25 R= 10^/8(.25) + .25/2 R= 100/2 + 0.125 R= 50 + 0.125 R= 50.125 m good luck. |
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#45
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Hi,thanks for this useful info.
One point though, does anyone not read the entire thread before posting???? The same question asked AND answered several times! The answers are all there folks just read it..... |
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#46
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What is the formula?
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#47
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See post #44 or numerous other posts in the thread.
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#48
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Hi all!
I'm missing something that I have been looking at too long so I would appreciate some help What if I know the Chord Length and the Radius or Diameter (Diameter of Corse being 2 * r) I want to break it down into a usable example so here are some numbers to use r = .625 c = .375 m = ? Thanks! |
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#49
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Quote:
r = (m² + ¼c²)/2m This results in the quadratic equation m² - 2*m*r + 0.25*c² =0, which has two solutions m = r ± r*sqrt(1 - 0.25*c²/r²) Normally, you want the solution with the minus sign. The chord divides a circle into two arcs, the first, less than 180°, has the m with the minus sign. The other piece of the circle, greater than 180°, the plus sign. Substituing, the answer is 0.0288 Last edited by JohnS; 12-09-2010 at 02:09 AM. |
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#50
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The answer using the above Numbers should be 0.0288
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