Real Numbers Te...

When the HCF of $$468$$ and $$222$$ is written in the form of  $$ 468 x + 222y$$ then the value of $$ x$$ and $$y$$ is 

 One and only one out of  $$n, n + 4, n + 8, n + 12\  and \ n + 16 $$ is ......(where n is any positive integer)

If any positive even integer is of the form $$4q$$ or $$4q + 2$$, then $$q$$ belongs to:

The number $$\displaystyle\frac{3-\sqrt{3}}{3+\sqrt{3}}$$ is 

Using Euclid's division algorithm, find H.C.F.of $$56, 96$$ and $$404.$$

If the square of an odd positive integer can be of the form $$6q + 1 $$ or  $$6q + 3$$ for some $$ q$$ then q belongs to:

Consider the following statements :
1. $$\displaystyle \frac{1}{22}$$ can not be written as terminating decimal 

A rational number can be expressed as a terminating decimal if the denominator has factors:

What is the H.C.F. of two co-prime numbers ?

The HCF of 136, 170 and 255 is: