Solution Found!
Show that if a b (mod m) and c d (mod m), where a, b, c.
Chapter 4, Problem 34E(choose chapter or problem)
QUESTION:
Show that if a ? b (mod m) and c ? d (mod m), where a, b, c. d, and m are integers with m ? 2, then a - c = b - d (mod m).
Questions & Answers
QUESTION:
Show that if a ? b (mod m) and c ? d (mod m), where a, b, c. d, and m are integers with m ? 2, then a - c = b - d (mod m).
ANSWER:Solution In this question we have to show that if a b (mod m) and c d (mod m), where a, b, c. d, and m are integers with m 2, then a - c = b - d (mod m).Step 1 Let m be a positive integer .If a b (mod m) and c d (mod m) Then a - c = b - d (mod m)and ac