$$\frac{ \frac{ (20-10) \times 10 }{ (80-50)+(100-30) } +100 }{ \frac{ 20+(40 \times 2) }{ (10/5) \times 20 } +100 } =$$
$\frac{202}{205}\approx 0.985365854$
$$\frac{\frac{10\times 10}{80-50+100-30}+100}{\frac{20+40\times 2}{\frac{10}{5}\times 20}+100}$$
$$\frac{\frac{100}{80-50+100-30}+100}{\frac{20+40\times 2}{\frac{10}{5}\times 20}+100}$$
$$\frac{\frac{100}{30+100-30}+100}{\frac{20+40\times 2}{\frac{10}{5}\times 20}+100}$$
$$\frac{\frac{100}{130-30}+100}{\frac{20+40\times 2}{\frac{10}{5}\times 20}+100}$$
$$\frac{\frac{100}{100}+100}{\frac{20+40\times 2}{\frac{10}{5}\times 20}+100}$$
$$\frac{1+100}{\frac{20+40\times 2}{\frac{10}{5}\times 20}+100}$$
$$\frac{101}{\frac{20+40\times 2}{\frac{10}{5}\times 20}+100}$$
$$\frac{101}{\frac{20+80}{\frac{10}{5}\times 20}+100}$$
$$\frac{101}{\frac{100}{\frac{10}{5}\times 20}+100}$$
$$\frac{101}{\frac{100}{2\times 20}+100}$$
$$\frac{101}{\frac{100}{40}+100}$$
$$\frac{101}{\frac{5}{2}+100}$$
$$\frac{101}{\frac{5}{2}+\frac{200}{2}}$$
$$\frac{101}{\frac{5+200}{2}}$$
$$\frac{101}{\frac{205}{2}}$$
$$101\times \frac{2}{205}$$
$$\frac{101\times 2}{205}$$
$$\frac{202}{205}$$
Show Solution
Hide Solution
$\frac{2 \cdot 101}{5 \cdot 41} = 0.9853658536585366$
