Apply the properties of congruence to make computations in modulo n feasible. Find the unique r such that a is logically equivalent to r (mod n) with r greater than or equal to zero and r less than n. (c) (2022+2020) ≡ r (mod 10) (d) (10)2022 ≡ r (mod 9) (e) (2)2022(3)2022 ≡ r (mod 6)
Apply the properties of congruence to make computations in modulo n feasible. Find the unique r such that a is logically equivalent to r (mod n) with r greater than or equal to zero and r less than n. (c) (2022+2020) ≡ r (mod 10) (d) (10)2022 ≡ r (mod 9) (e) (2)2022(3)2022 ≡ r (mod 6)
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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Apply the properties of congruence to make computations in modulo n feasible. Find the unique r such that a is logically equivalent to r (mod n) with r greater than or equal to zero and r less than n.
(c) (2022+2020) ≡ r (mod 10)
(d) (10)2022 ≡ r (mod 9)
(e) (2)2022(3)2022 ≡ r (mod 6)
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