Is a two-digit integer 'x' dividible by 12?
I. When 'x' is divided by 5, the remainder is 2.
II. When 'x' is divided by 3, the remainder is 1.

There are two positive integers X & Y. When X is divided by 237, the remainder is 192. When Y is divided by 117 the quotient is the same but the remainder is 108. Find the remainder when the sum of X & Y is divided by 118.

Find the remainder when x^(5) is divided by x^(2)-9 .

When (x^5 - 1) is divided by (2x + 1), then the remainder is

Find the remainder when x^(5) is divided by x^(3)-4x

Find the remainder when x ^(3) +1 divided by (x +1)

Find the remainder when x ^(3) +1 divided by (x +1)

When x^(3)-2x^(2)-ax-b is divided by x-1 , remainder is 1 and when divided by x+1 , remainder is 2 , then (a,b) is

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