` 1 ^(1) + 2^(2) + 3^(3)+ 4^(4)+ 5^(5) ----------- + 100 ^(100)` is divided by 6 findR

When (1!)^(1!) + (2!)^(2!) + (3!)^(3!) + ……+(100!)^(100!) is divided by 5, the remainder obtained is :

1!+2!+3!+4!+ ----100! divided by 5 . find Remainder .

Find the remainder when 2^(100)+3^(100)+4^(100)+5^(100) is divided by 7 .

Identify the greater number,wherever possible,in each of the following ? (i) 4^(3) or 3^(4) (ii) 5^(3) or 3^(5) (ii) 2^(8) or 8^(2) (iv) 100^(2) or 2^(100)