I am trying to solve the following calculation, but I can't find the suitable value for B.
6/3 (mod 6)
A= 3
B= ?
M = 6
(A * B) % M = 1
(3 * B) % 6 =1
Somebody please guide me what is the problem with this.
Zulfi.
You are looking for an integer value for $B$ such that $3B=1 \mod 6$.
But if $B$ is even then $3B=0 \mod 6$ and if $B$ is odd then $3B=3 \mod 6$.
$B$ must be either even or odd. So there is no value for $B$ that satisfies $3B=1 \mod 6$.