The remainder when the square of any prime number greater than `3` is divided by `6` is

The smallest prime number greater than 48 is

The remainder when 23^23 is divided by 53 is

When the square of any odd number, greater than 1, is divided by 8, it always leaves remainder (a)1 (b) 6 (c) 8 (d) Cannot be determined

If r is a prime number greater than 2, and s is odd, what is rs?

What is the remainder when 13 is divided by 6?

Write a proper fraction with numerator a prime number greater than 11.

The remainder when 2^(2003) is divided by 17 is:

The remainder when 2^(2003) is divided by 17 is:

If a is the remainder when 5^40 is divided by 11 and b is the remainder when 2^2003 is divided by 17 then the value of b-a is (A) 1 (B) 8 (C) 7 (D) 6

The set of intergers can be classified into k classes, according to the remainder obtained when they are divided by K (where is a fixed natural number). The classification enables is solving even some more difficult problems of number theory e.g. (i) even, odd classification is based on whether ramainder is 0 or 1 when divided by 2. (ii) when divided by 3, the ramainder may be 0,1,2. Thus, there are three classes. The number obtained, when the square of an integer is divided by 3, is