5,391,411,025

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Number

$5 \, 391 \, 411 \, 025$ is:

$5^2 \times 7 \times 11 \times 13 \times 17 \times 19 \times 23 \times 29$


The smallest odd abundant number not divisible by $3$:
$\map {\sigma_1} {5 \, 391 \, 411 \, 025} = 10 \, 799 \, 308 \, 800 = 2 \times 5 \, 391 \, 411 \, 025 + 16 \, 486 \, 750$


Arithmetic Functions on $5 \, 391 \, 411 \, 025$

\(\ds \map {\sigma_1} { 5 \, 391 \, 411 \, 025 }\) \(=\) \(\ds 10 \, 799 \, 308 \, 800\) $\sigma_1$ of $5 \, 391 \, 411 \, 025$


Also see


Sources