| | #1 (permalink) | |
| Curious | help! my life depends on it! (almost) I have to prove that there really is spherical tangent function, Tan(a))=(sin(a)sinC))/(sin(b)cos(a)-sin(a)cos(b)cos(C)), by using the Tan (a)=sin(a)/Cos(a). I've tried to solve it by inserting a sinus function and af cosinus function into the equation, but it doesn't really seems to work. What am I supposed to do? | |
| | #2 (permalink) | |
| Hypographer ![]() ![]() ![]() ![]() ![]() ![]() ![]() ![]() ![]() ![]() | Re: help! my life depends on it! (almost) Welcome, Hulabaloo. I googled your function and the only page that came up is in Spanish: http://www.bib.uab.es/pub/locus/11359722n5p117.pdf Hope that is of any help...until Bo or any of our other maths wizards log on. | |
| | #5 (permalink) | ||
| Understanding | Re: help! my life depends on it! (almost) Quote:
it doesn't work, since the formula you posted: Tan(a)=[sin(a)sin(C)]/[sin(b)cos(a)-sin(a)cos(b)cos(C)] doesn't hold for arbitrary a,b and c. To see this: you can rewrite the formula to: sin(B)/sin(C)-cos(B)*(tan(A)/tan(C)=1. Now take A=B=C=pi/4, and realize that tan(pi/4)=1. then you get: 1-cos(pi/4)=1. Since cos(pi/4) isn't zero (but sqrt(1/2)), this can't be true. so you might have made a typo? ps can anyone tell me why tormod makes strange posts about spanish cathedrals? ![]() Bo | ||
| | #7 (permalink) | ||
| Explaining | Re: help! my life depends on it! (almost) I think as Bo said that Hulabalo may have made typo somewhere, ... Quote:
What I understood of your equation/problem you are looking for a simplification of a tangent function in spherical coordinates. Go to a library use one of the reference books on formulas and constants at the reference desk. Or, goto a website like the one by Wolfram Research (maker of Mathematica) or mathworks.com (maker or MATLAB). I think there is another one called efunda.org (do a google search on efunda). Hope this helps. Maddog | ||
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