`(4^(61)+4^(62)+4^(63)+4^(64))` is divisible by
(a) 3
(b) 11
(c) 13
(d) 17

7386038 is divisible by 3, (b) 4quad (c) 9 (d) 11

If n is any positive integer,3^(4n)-4^(3n) is always divisible by 7 (b) 12 (c) 17 (d) 145

9+|-4| is equal to: 5 (b) -5 (c) 13 (d) -13

2^(122) + 4^(62) + 8^(42) + 4^(64) +2^(130) is divisible by which one of the following integers ?

Which of the following is correct (A) (n^(2))! is divisible by (n!)^(4)(B)(an+bm)! is divisible by n!m!(C)n(n+1)...(n+10) is divisible by 11!(D)(400!)/(200!) is divisible by 13^(13)

4^(11)+4^(12)+4^(13)+4^(14) is divisible by

4^(61)+4^(62)+4^(63)+4^(64) is divisible by. 4^(61)+4^(62)+4^(63)+4^(64) किस संख्या से विभाज्य होगा?