The remainder when `(1!)^(2) + (2!)^(2) + (3!)^(2) + ….. + (100!)^(2)` is divided by `144` is `ab` then `(a)/(b) =`

If (1!)^(2) + (2!)^(2) + (3!)^(2) + "…….." + (99!)^(2) is divided by 100 , the remainder is

If (1!)^(2) + (2!)^(2) + (3!)^(2) + "…….." + (99!)^(2) is divided by 100 , the remainder is

The remainder when x^(3)-2x^(2) is divided by x^(2) is

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

The remainder obtained when 1!^2+2!^2+3!^2 + ….+100!^2 is divided by 10^2 is

The remainder obtained when (|__ul(1))^(2)+(|__ul(2))^(2)+(|__ul(3))^(2)+....+(|__ul(100))^(2) is divided by 10^(2) is

The remainder when (2^(54) - 1) is divided by 9 is :

The remainder when 2^(100) is divided by 7, is