The sum of two Irrational Numbers is Irrational?

Irrational number is an number that cannot be expressed as a fractions. It is not necessary that the sum of two Irrational Numbers is irrational , it can be rational. Assuming r is rational number and p is a irrational number, then r-p is irrational. in this p+(r-p)=r is irrational. From this equation we can say that an irrational can be written in different way as a sum of two irrational number. Now we say that sum the sum of two irrational be irrational then, it may also be possible. Let considering an example Rational number can be expressed as a rational number can be representing as a irrational. it we add any two fractional number it given a fractional number. We take more example :-( 3/2+5/3)= x (x may be rational or irrational number) squaring Both side ( 3/2+5/3)2= x2 9/2+5/9+25/2= x2 91/18+10=x2 X=( 91/18+10) There for we can say that sum of two irrational number is irrational. In above articles we discuss about that the sum of two irrational number is irrational. keywords-the sum of two irrational numbers is irrational