I have got a system of non-linear equations of the form

$$A x_1^Be^{\frac{- C}{x_1}} = k_1$$ $$A x_2^Be^{\frac{- C}{x_2}} = k_2$$ $$A x_3^Be^{\frac{- C}{x_3}} = k_3$$

where $[x_1, x_2, x_3]$ and $[k_1, k_2, k_3]$ are known. The couple of constants $[A, B, C]$ is the unknown.

I'd like to know what is the best way to solve this kind of problem involving a non-linear system of equations.

Thanks a lot.

I have got a system of non-linear equations of the form

$$A x_1^B \exp \bigg(\frac{- C}{x_1} \bigg) = k_1$$ $$A x_2^B \exp \bigg(\frac{- C}{x_2} \bigg) = k_2$$ $$A x_3^B \exp \bigg(\frac{- C}{x_3} \bigg) = k_3$$

where $[x_1, x_2, x_3]$ and $[k_1, k_2, k_3]$ are known. The couple of constants $[A, B, C]$ is the unknown.

I'd like to know what is the best way to solve this kind of problem involving a non-linear system of equations.

Thanks a lot.

I have got a system of non-linear equations of the form

A * x1^B * exp(- C / x1) = k1

A * x2^B * exp(- C / x2) = k2

A * x3^B * exp(- C / x3) = k3

where [x1, x2, x3] and [k1, k2, k3] are known. The couple of constants [A, B, C] is the unknown.

I'd like to know what is the best way to solve this kind of problem involving a non-linear system of equations.

Thanks a lot.

I have got a system of non-linear equations of the form

$$A x_1^Be^{\frac{- C}{x_1}} = k_1$$ $$A x_2^Be^{\frac{- C}{x_2}} = k_2$$ $$A x_3^Be^{\frac{- C}{x_3}} = k_3$$

where $[x_1, x_2, x_3]$ and $[k_1, k_2, k_3]$ are known. The couple of constants $[A, B, C]$ is the unknown.

I'd like to know what is the best way to solve this kind of problem involving a non-linear system of equations.

Thanks a lot.