$$\frac{ 5425 }{ 1- \frac{ 41 }{ 800 } \times \frac{ 166 }{ 365 } }$$
$\frac{113150000}{20371}\approx 5554.464680183$
$$\frac{5425}{1-\frac{41\times 166}{800\times 365}}$$
$$\frac{5425}{1-\frac{6806}{292000}}$$
$$\frac{5425}{1-\frac{3403}{146000}}$$
$$\frac{5425}{\frac{146000}{146000}-\frac{3403}{146000}}$$
$$\frac{5425}{\frac{146000-3403}{146000}}$$
$$\frac{5425}{\frac{142597}{146000}}$$
$$5425\times \frac{146000}{142597}$$
$$\frac{5425\times 146000}{142597}$$
$$\frac{792050000}{142597}$$
$$\frac{113150000}{20371}$$
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$\frac{2 ^ {4} \cdot 5 ^ {5} \cdot 31 \cdot 73}{13 \cdot 1567} = 5554\frac{9466}{20371} = 5554.464680182613$