Solve {l}{d=c}{c^2=a^2+b}{1/dd=10cm}{e=d}{f=d}{text{Solvefor}g,htext{where}}{g=e}{h=f}

$$\left. \begin{array} { l } { d = c }\\ { c ^ {2} = a ^ {2} + b }\\ { \frac{1}{d} d = 10 c m }\\ { e = d }\\ { f = d }\\ { \text{Solve for } g,h \text{ where} } \\ { g = e }\\ { h = f } \end{array} \right.$$

Solve for d, c, a, b, m, f, g, h (complex solution)

$$d=e\approx 2.718281828\text{, }c=e\approx 2.718281828\text{, }a=\sqrt{e^{2}-b}\text{, }b\in \mathrm{C}\text{, }m=\frac{1}{10e}\approx 0.036787944\text{, }f=e\approx 2.718281828\text{, }g=e\approx 2.718281828\text{, }h=e\approx 2.718281828$$

$$d=e\approx 2.718281828\text{, }c=e\approx 2.718281828\text{, }a=-\sqrt{e^{2}-b}\text{, }b\in \mathrm{C}\text{, }m=\frac{1}{10e}\approx 0.036787944\text{, }f=e\approx 2.718281828\text{, }g=e\approx 2.718281828\text{, }h=e\approx 2.718281828$$

Solve for d, c, a, b, m, f, g, h

$$d=e\approx 2.718281828\text{, }c=e\approx 2.718281828\text{, }a=-\sqrt{e^{2}-b}\text{, }b\leq e^{2}\text{, }m=\frac{1}{10e}\approx 0.036787944\text{, }f=e\approx 2.718281828\text{, }g=e\approx 2.718281828\text{, }h=e\approx 2.718281828$$

$$d=e\approx 2.718281828\text{, }c=e\approx 2.718281828\text{, }a=\sqrt{e^{2}-b}\text{, }b\leq e^{2}\text{, }m=\frac{1}{10e}\approx 0.036787944\text{, }f=e\approx 2.718281828\text{, }g=e\approx 2.718281828\text{, }h=e\approx 2.718281828$$