Determine if the product of  $3\sqrt{2}$  and  $8\sqrt{18}$  is rational or irrational.

Find the value of x, if $3^{\left(x-10\right)}=\ 27$  

1.27272727....... can be expressed in p/q form as

On rationalisation the denominator of  $\frac{1}{2+\sqrt{3}}$  will be

 $\left(a+\sqrt{b}\right)\left(a-\sqrt{b}\right)$  is equals to

We can plot any real number on number line.

In between two rational number there is/are

Real number consist of

 $15\sqrt{15}\div3\sqrt{3}=$  

Every point on a number line represents

 $\frac{56}{1000}$  decimal form is

 $7^{\frac{1}{2}}8^{\frac{1}{2}}$  is equal to

 $\frac{3x^0-2}{x^0+1}$  on simplification becomes

 $8+\sqrt{2}$  is ..................... number

 $\frac{2}{\sqrt{3}}$  Rationalise the denominator:

 $\pi$  is ......................... number.

3.14159265 is ...................... number.

There are .................. rational numbers between any two rational numbers.