From: Tonja Krueger on 5 Aug 2010 07:32 I want to rearrange the equation below so that it would look like: x-> .... I tried: Solve[G==-(Sqrt[\[Pi]/2]*Erfc[x]*(-\[Mu]+Log[x]))/(2*Sqrt[\[Pi]]*\[Sigma]),x] But then I got the error message: Solve::tdep: The equations appear to involve the variables to be solved for in an essentially non-algebraic way. Is there a way to solve the equation? Thanks Tonja ___________________________________________________________ WEB.DE DSL SOMMER-SPECIAL: Surf & Phone Flat 16.000 f=C3=BCr nur 19,99 =C2=BF/mtl.!* http://web.de/DSL-Doppel-Flatrate/
From: Bob Hanlon on 6 Aug 2010 06:57 I believe that you will have to use numeric techniques Manipulate[ FindRoot[ G == (Erfc[x]*(\[Mu] - Log[x]))/(2*Sqrt[2]*\[Sigma]), {x, 1}] // Chop, {{\[Mu], 0}, 0, 2.25, Appearance -> "Labeled"}, {{\[Sigma], 1}, .1, 5, Appearance -> "Labeled"}, {{G, 0}, 0, 4, Appearance -> "Labeled"}] Bob Hanlon ---- Tonja Krueger <tonja.krueger(a)web.de> wrote: ============= I want to rearrange the equation below so that it would look like: x-> .... I tried: Solve[G==-(Sqrt[\[Pi]/2]*Erfc[x]*(-\[Mu]+Log[x]))/(2*Sqrt[\[Pi]]*\[Sigma]),x] But then I got the error message: Solve::tdep: The equations appear to involve the variables to be solved for in an essentially non-algebraic way. Is there a way to solve the equation? Thanks Tonja
From: Bill Rowe on 6 Aug 2010 06:57 On 8/5/10 at 7:32 AM, tonja.krueger(a)web.de (Tonja Krueger) wrote: >I want to rearrange the equation below so that it would look like: >x-> .... I tried: >Solve[G==-(Sqrt[\[Pi]/2]*Erfc[x]*(-\[Mu]+Log[x]))/(2*Sqrt[\[Pi]]*\[ >Sigma]),x] But then I got the error message: Solve::tdep: The >equations appear to involve the variables to be solved for in an >essentially non-algebraic way. Is there a way to solve the equation? There is no closed form symbolic solution for that equation. You can find numeric solutions using FindRoot after given G, \[Mu] and \[Sigma] numeric values. For example: In[6]:= FindRoot[1 + Erfc[x] Log[x]/(2 Sqrt[2]), {x, .001, 10}] Out[6]= {x->0.0499295} Here, I've set G = \[Sigma] = 1 and \[Mu] = 0
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