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Oct 16th, 2002, 02:57 PM
#1
Thread Starter
Hyperactive Member
How to make a Sphere or a Eliptical Sphere
This formula can be put into Excel or any other graphing program.
The old "(h/(x^2))+(v/(y^2)) = 1" can be simplified to the following:
V = Vertical Height
H = Horizontal Width
Y = sqrt(V-((V^2)(X^2)/(H^2)))
53323737 15 743 313402 05 740313063. 17 15 4150 743 313402 05 140393403437 5203 743 30210.

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Oct 17th, 2002, 02:33 PM
#2
So Unbanned
Dynamic IQ eh?
Mine's static.
I think.
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Oct 17th, 2002, 06:37 PM
#3
Fanatic Member
Mine is negative.
So negative, in fact, that it underflowed.
-C
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Oct 20th, 2002, 12:48 AM
#4
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Oct 22nd, 2002, 02:53 PM
#5
Thread Starter
Hyperactive Member
Originally posted by siyan
Mine is negative.
So negative, in fact, that it underflowed.
-C
Good one.
53323737 15 743 313402 05 740313063. 17 15 4150 743 313402 05 140393403437 5203 743 30210.

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Oct 22nd, 2002, 03:43 PM
#6
Addicted Member
Well geometrically speaking, a sphere with centre (a, b, c) and radius r can be defined:
VB Code:
(x - a)[sup]2[/sup] + (y - b)[sup]2[/sup] + (z - c)[sup]2[/sup] < r[sup]2[/sup]
Don't know if that helps at all...
Oooh, a 3d ellipse centre (a, b, c) eccentricity e, might be something like this:
VB Code:
x[sup]2[/sup]/a[sup]2[/sup] + y[sup]2[/sup]/b[sup]2[/sup] + z[sup]2[/sup]/c[sup]2[/sup] < 1,
where b[sup]2[/sup] = a[sup]2[/sup](1 - e[sup]2[/sup]) and e < 1
Don't quote me on that but I think it's right(ish)...
Last edited by A$$Bandit; Oct 31st, 2002 at 05:09 PM.
Not at all related to sheep...
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