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List Archives >  Maple User Group List Archive >  Archive by date >  This Month By Date >  This Month By Topic

[MUG] A solution

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[MUG] A solution
Author: C W    Posted: Sun, 28 Jul 2002 17:34:11 -0300

>> From: C W "sylvester7"

Hi !


cos(alpha)*cos(beta)*cos(dtp)+(-sin(alpha)*cos(delta)+cos(alpha)*sin(beta)*sin(delta))*sin(dtp)+cos(alpha)*cos(beta)*cos(stp)+(-sin(alpha)*cos(delta)+cos(alpha)*sin(beta)*sin(delta))*sin(stp)+(-2*sin(alpha)*sin(delta)-2*cos(alpha)*sin(beta)*cos(delta))*sin(t)
= 2*X,

sin(alpha)*cos(beta)*cos(dtp)+(cos(alpha)*cos(delta)+sin(alpha)*sin(beta)*sin(delta))*sin(dtp)+sin(alpha)*cos(beta)*cos(stp)+(cos(alpha)*cos(delta)+sin(alpha)*sin(beta)*sin(delta))*sin(stp)+(2*cos(alpha)*sin(delta)-2*sin(alpha)*sin(beta)*cos(delta))*sin(t)

= 2*Y,

-sin(beta)*cos(dtp)+cos(beta)*sin(delta)*sin(dtp)-2*cos(beta)*cos(delta)*sin(t)-sin(beta)*cos(stp)+cos(beta)*sin(delta)*sin(stp)

= 2*Z

Please help me solve this for {dtp,stp,t} ( the parameters are real and
X^2+Y^2+Z^2=1 ).
Maple keeps getting inflated on this one :(

Chris

[View Complete Thread]



Previous by date: [MUG] [Q]: Maple's EllipticF(z, k) vs Mathematica's EllipticF[ArcSin[z], k^2], Vladimir Bondarenko
Next by date: [MUG] Re: Numerical Solutions of PDEs in Maple 7, Allan Wittkopf
Previous thread: [MUG] Question on Laplace Transforms,  Manuel Coronado
Next thread: [MUG] Re: Numerical Solutions of PDEs in Maple 7, Allan Wittkopf



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