1fp is a prime, then t(p) 1s equal to: (a) 0 (8) (c) o) none of these 1fp 1s a prime, tnen o p) s cqual to (a)p (b) p+l ptl (d) none of these behaviour of t (m)

1fp is a prime, then t(P) 1s equal to: (A) 0 (8) (C) O) None of these 1fp 1s a prime, tnen o P) s cqual to (A)P (B) p+l ptl (D) None of these Behaviour of T (M) is : (A) regular (B) iregular (C)asymptotic (D) None of these 10. Acording to Gauss theorem if a and n> 0 are integcrs such that (a, n) 1, then a is cqual to : (A) 1 (mod n) (5)-T (mod n) (D) None of these (C) (mod n) 11. 1fp is a prime and k> 0, then (P) is cqual to : p (A) p (D) None of these (Op-p- 12. For n 29 )1s (B) Even number (A) Prime number (D) None of these (C) Odd number 5 (13) is B) 13 (A) 12 (D) None of these (C) XEH3)-MAT(8)8