4965 4 mod 5 4965 = 2 mod 7 4965 = 1 mod 11 Use your answers above to find the canonical representative of 4965 mod 385 by using the Chinese Remainder Theorem. [Note 385 = 5· 7· 11 and that Fermat's Little Theorem cannot be used to directly find 4965 mod 385 as 385 is not a prime and also since it is larger than the exponent.] 4965 mod 385 is
4965 4 mod 5 4965 = 2 mod 7 4965 = 1 mod 11 Use your answers above to find the canonical representative of 4965 mod 385 by using the Chinese Remainder Theorem. [Note 385 = 5· 7· 11 and that Fermat's Little Theorem cannot be used to directly find 4965 mod 385 as 385 is not a prime and also since it is larger than the exponent.] 4965 mod 385 is
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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