The sum of two irrational numbers is: 

(a) an irrational number                                                         

(b) a rational number 

(c) neither a rational nor an irrational number                       

(d) either a rational or an irrational number

Decimal representation of a rational number cannot be :

(a) terminating                                                                       

(b) non-terminating 

(c) non-terminating repeating                                                

(d) non-terminating non-repeating

The product of any two irrational numbers is:           

(a) always an irrational number                                             

(b) always a rational number  

(c) always an integer                                                 

(d) sometimes rational, sometimes irrational

If a and b are natural numbers,

then \((\sqrt{a}+\sqrt{b})(\sqrt{a}-\sqrt{b})\) is: 

(a) rational                             

(b) irrational                

(c) neither rational nor irrational 

(d) none of these

Between two rational numbers : 

(a) there is no rational number                                              

(b) there is exactly one rational number          

(c) there are infinitely many rational numbers                       

(d) there are only rational numbers and no irrational nos.