If `59equiv3` (mod 7) then find `368 equiv __` (mod 7).

If 6x -= 5 (mod 7), then find x.

If 3x=5 (mod 7) then

If 5x = 3(mod 7) then find x

If a equiv b (mod n), then a^3 equiv b^3 (mod n) (write true or false).

if 3x =5 (mod ) 7, then :

Find x, if 9x -= 2 (mod 7).

If 13 -= 3 (mod p), then p can be

If 3x=5(mod7) , then:

If 59-=3 (mod 7) , 46 -=4 (mod 7) then 105 -= …. (mod 7 ), 13-=…. (mod 7) , 413-= …… (mod 7) , 368 -= ….. (mod 7).

If 7x = 3 (mod 5) then x can take the value