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From: Dan Blakeley on 29 Jul 2010 09:27 Hi all! Have a problem on coursework and desperately need help. I have 2 equation which need fitting to data of the form aX+(Z+X+Y)(c+Y)=0 dY=(Z+X+Y)(e+X)=0. I have 10 data points for variable X and Z and I know all paramters except d. I also do not know data points for variable Y. How can I use optimization to find possible parameter estimates of d? I do not need to know any data from variable Y. Any help anybody could give me would be greatly appreciated! Regards Dan
From: John D'Errico on 29 Jul 2010 10:28 "Dan Blakeley" <daniel.blakeley(a)hotmail.co.uk> wrote in message <i2rvjq$fhb$1(a)fred.mathworks.com>... > > Hi all! > Have a problem on coursework and desperately need help. > I have 2 equation which need fitting to data of the form > > aX+(Z+X+Y)(c+Y)=0 > dY=(Z+X+Y)(e+X)=0. > > I have 10 data points for variable X and Z and I know all paramters except d. I also do not know data points for variable Y. > > How can I use optimization to find possible parameter estimates of d? > I do not need to know any data from variable Y. So you have no idea what the value of Y is, but it takes on an unknown value for each data point? I suppose for each data point, you could solve for the value of Y from the first equation, but it is quadratic in Y, so there are zero, one, or two solutions possible for every data point. aX+(Z+X+Y)(c+Y)=0 Once you have those values, it is trivial to compute the scalar d that satisfies the second expression, at least IF you knew which of the solutions in Y to choose. I assume that the second equation is actually dY + (Z+X+Y)(e+X)=0 John
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