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Numbers N that reduced mod (6^4) are powers of 2
92020 and 541456 are example of numbers that mod (6^4) are powers of 2.
How to find all the numbers N such that N mod (6^4) is a power of 2? |
[QUOTE=enzocreti;537899]92020 and 541456 are example of numbers that mod (6^4) are powers of 2.
How to find all the numbers N such that N mod (6^4) is a power of 2?[/QUOTE] How to find all numbers N such that N mod x = y ? |
[QUOTE=enzocreti;537899]92020 and 541456 are example of numbers that mod (6^4) are powers of 2.
How to find all the numbers N such that N mod (6^4) is a power of 2?[/QUOTE] You must perform the following computations by hand: 1) n = 1. Go to step 2. 2) Replace n by 2*n. Go to step 3. 3) Divide n by 6^4 and note the remainder. Go to step 4. 4) Has the remainder occurred before? Yes -- you are done! No -- go to step 2. |
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