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How to express (200, 248) as a linear combination of 200, 248 by using the Euclidean Algorithm. Q2 Write three congruence classes modulo 3 and five congruence classes modulo 5. Q3. Solve the following congruences: a) 91 = 0(mod 13) b) -2 = 1 (mod 3) Solve the following linear congruences: a) 2x = 5(mod 7) b) 3x = 6(mod 9) c) 9x = 5 (mod 25) d) 7x = 22 (mod 31)

How to express (200, 248) as a linear combination of 200, 248 by using the Euclidean Algorithm. Q2 Write three congruence classes modulo 3 and five congruence classes modulo 5. Q3. Solve the following congruences: a) 91 = 0(mod 13) b) -2 = 1 (mod 3) Solve the following linear congruences: a) 2x = 5(mod 7) b) 3x = 6(mod 9) c) 9x = 5 (mod 25) d) 7x = 22 (mod 31)

Advanced Engineering Mathematics
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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How to express (200, 248) as a linear combination of 200, 248 by using the Euclidean Algorithm. k) Q2 Write three congruence classes modulo 3 and five congruence classes modulo 5. Q3. Solve the following congruences: a) 91 = 0(mod 13) b) -2 = 1(mod 3) Solve the following linear congruences: a) 2x = 5(mod 7) b) 3x = 6(mod 9) c) 9x = 5 (mod 25) d) 7x = 22 (mod 31)
Transcribed Image Text:How to express (200, 248) as a linear combination of 200, 248 by using the Euclidean Algorithm. k) Q2 Write three congruence classes modulo 3 and five congruence classes modulo 5. Q3. Solve the following congruences: a) 91 = 0(mod 13) b) -2 = 1(mod 3) Solve the following linear congruences: a) 2x = 5(mod 7) b) 3x = 6(mod 9) c) 9x = 5 (mod 25) d) 7x = 22 (mod 31)
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