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https://math.stackexchange.com › questions › prove-that-there-is-a-uniq…
Then xy x 17 17 y 17 17 17 y as desired You also have the uniqueness issue and for this one you can use what happens when y ne 1 you already
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I am trying to find the least significant digit of 17 17 17 I know that I need to use to use the properties of modular arithmetic and mod base 10 but I am not sure how to go
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With Fermat s Little Theorem I get that 17 17 equiv 17 5 pmod 7 but I do not know how to proceed from there
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What is the unit number of 17 17 The question concerns students between the ages of 14 and 16 The possible solution are A 1 B 3 C 5 D 7 E 9 I
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I have a friend who believes that 17 doesn t have to be equal to 0 17 Even though he says that 17 is equal to 0 17 on its own he says that 17 at any other time is not
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1 2 2 3 3 3 4 4 4 4 5 5 5 5 5 ldots n n times Approach Observation For summation let us consider a term t x as the sum of the terms which follow a
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1 16 16 cdot 17 16 cdot 17 cdot 18 5185 If the first non zero digit of 15 is odd then there will be just 3 zeroes at the end from the 15 However if it is even
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