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Home » For 2, the lowest power common to both factorizations is \(2^4\). - Groen Casting

For 2, the lowest power common to both factorizations is \(2^4\). - Groen Casting

📅 March 1, 2026 👤 scraface

Mar 01, 2026

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Now $ 500 \div 16 $: $ 16 \cdot 31 = 496 $, so $ 500 \equiv 4 \pmod{16...
Thus $ 52500 \equiv 8 + 4 = 12 \pmod{16} $
Alternatively, divide directly:
$ 52500 \div 16 = 3281.25 $, but compute:
$ 16 \cdot 3281 = 16 \cdot 3000 = 48000 $, $ 16 \cdot 281 = 4496 $, to...
Then $ 52500 - 52496 = 4 $, so remainder is $ 4 $?
Wait—error: $ 16 \cdot 3281 $:
$ 10 \cdot 3281 = 32810 $, $ 6 \cdot 3281 = 19686 $, total $ 32810 + 1...
But $ 52496 $, $ 52500 - 52496 = 4 $? So remainder is 4?
But earlier modular computation gave 12. Contradiction.

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