log(y/x)=c*x la ecuación
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Solución
Suma y producto de raíces
[src]
/W(c*y)\ /W(c*y)\
I*im|------| + re|------|
\ c / \ c /
$$\operatorname{re}{\left(\frac{W\left(c y\right)}{c}\right)} + i \operatorname{im}{\left(\frac{W\left(c y\right)}{c}\right)}$$
/W(c*y)\ /W(c*y)\
I*im|------| + re|------|
\ c / \ c /
$$\operatorname{re}{\left(\frac{W\left(c y\right)}{c}\right)} + i \operatorname{im}{\left(\frac{W\left(c y\right)}{c}\right)}$$
/W(c*y)\ /W(c*y)\
I*im|------| + re|------|
\ c / \ c /
$$\operatorname{re}{\left(\frac{W\left(c y\right)}{c}\right)} + i \operatorname{im}{\left(\frac{W\left(c y\right)}{c}\right)}$$
/W(c*y)\ /W(c*y)\
I*im|------| + re|------|
\ c / \ c /
$$\operatorname{re}{\left(\frac{W\left(c y\right)}{c}\right)} + i \operatorname{im}{\left(\frac{W\left(c y\right)}{c}\right)}$$
i*im(LambertW(c*y)/c) + re(LambertW(c*y)/c)
/W(c*y)\ /W(c*y)\
x1 = I*im|------| + re|------|
\ c / \ c /
$$x_{1} = \operatorname{re}{\left(\frac{W\left(c y\right)}{c}\right)} + i \operatorname{im}{\left(\frac{W\left(c y\right)}{c}\right)}$$
x1 = re(LambertW(c*y)/c) + i*im(LambertW(c*y)/c)