If `y^97 + 97` is divided by `y + 1`, the remainder is:

When a natural number x is divided by 5, the remainder is 2. When a natural number y is divided by 5, the remainder is 4, The remainder is z when x+y is divided by 5. The value of (2z-5)/(3) is

If 97.52 is divided by 2.54, the correct result in terms of significant figures is

A number when divided by 3 leaves a remainder 1. When the quotient is divided by 2, it leaves a remainder 1. What will be the remainder when the number is divided by 6?

When y^(2)+my+2=0 us divide by (y-1) then the quotient is f(y) and the remainder is R_(1). When y^(2)+my+2=0 is divided by (y+1) then the quotient is g(y) and the remainder is R_(2). If R_(1)=R_(2) then find the value of m

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.

Let x and y be positive integers such that xgey The expressions 3x + 2y and 2x + 3y when divided by 5 leave remainders 2 and 3 respectively. What is the remainder when (x-y) is divided by 5?