a) If a| (21b−c) and 6c≅3b(mod2a), then a| 41c b) If a≅b(modc) and d|c then ?≅?(mod?) c) ∴(d| (ab+c) & d| b) <--> (d| b & d| c)
a) If a| (21b−c) and 6c≅3b(mod2a), then a| 41c b) If a≅b(modc) and d|c then ?≅?(mod?) c) ∴(d| (ab+c) & d| b) <--> (d| b & d| c)
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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Question
Assume a,b,c are integers. Prove the following.
a) If a| (21b−c) and 6c≅3b(mod2a), then a| 41c
b) If a≅b(modc) and d|c then ?≅?(mod?)
c) ∴(d| (ab+c) & d| b) <--> (d| b & d| c)
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