I have a data set with three columns, say, $Y$, $X_1$ and $X_2$ of which $Y$ is the dependent variable (on $X_1$ and $X_2$). I need to know how to use any software (I have MATLAB) to develop a correlation for a model in the form:

$$ f(X_1,X_2)=\frac {1+aX_1+bX_2}{1+cX_1+dX_2} $$

where $a$,$b$,$c$,and $d$ are constant coefficients. Can someone help me with a step-by-step guide?

I have a data set with three columns, say, $Y$, $X_1$ and $X_2$ of which $Y$ is the dependent variable (on $X_1$ and $X_2$). I need to know how to use any software (I have MATLAB) to develop a model in the form:

$$ \hat Y=f(X_1,X_2)=\frac {1+aX_1+bX_2}{1+cX_1+dX_2} $$

where $a$,$b$,$c$,and $d$ are constant coefficients. Can someone help me with a step-by-step guide?

I have three (3) sets of data, say, Y, X1 and X2 of which Y is the dependent variable (on X1 and X2). I need to know how to use any software (I have MATLAb) to develop a correlation for a model in the form: (1+aX1+bX2)/(1+cX1+dX2) where a,b,c,and d are constant coefficients. Can someone help me with a step-by-step guide?

I have a data set with three columns, say, $Y$, $X_1$ and $X_2$ of which $Y$ is the dependent variable (on $X_1$ and $X_2$). I need to know how to use any software (I have MATLAB) to develop a correlation for a model in the form:

$$ f(X_1,X_2)=\frac {1+aX_1+bX_2}{1+cX_1+dX_2} $$

where $a$,$b$,$c$,and $d$ are constant coefficients. Can someone help me with a step-by-step guide?