At 09:34 PM 1/27/2004 -0400, you wrote: >Hi all: > > I got to admit that I am struggling with something that I should know= as >an engineer. I need to find analitically the points of intersection of two >curves, that is: > >I) y=3D 1-(x*x) > >II) y=3D sen(x) > > >Normally that would be as simple as doing I=3DII and resolving but in this >case the fact that II is a trigonometrical ecuation brings some issues to >the resolution. Having 1 - (x*x) =3D sen(x) I can=B4t find a way to get= the >posible values for x. I could try a graphical solution but I want the >analitical (i.e. numerical) solution. Any ideas? Solving numerically, assuming that sen(x) is sin(x), and that x is in radians, then x ~=3D -1.409624004 Analytically, there may or may not be a solution. As an Engineer, I don't really care as I just want the answer to sufficient accuracy for my purposes. Best regards, Spehro Pefhany --"it's the network..." "The Journey is the= reward" speff@interlog.com Info for manufacturers: http://www.trexon.com Embedded software/hardware/analog Info for designers: http://www.speff.com -- http://www.piclist.com hint: PICList Posts must start with ONE topic: [PIC]:,[SX]:,[AVR]: ->uP ONLY! [EE]:,[OT]: ->Other [BUY]:,[AD]: ->Ads