Let x and y be rational and irrational number respectively. Is x+y necessarily am irrational number ? Give an example in support of your answer.
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Rational Number are those numbers which can be expressed in the form p/q where q is not equal to 0 and p and q belongs to integers a rational number can be expressed in the form of decimal too.
Say x = 2
and y = 3
It clearly states that x+y =5 ( Product is not following the definition of Rational numbers )
Proving that x+y is an irrational number.
Rational means number between two integer say x and y are 2 and 3 respectively.
=1/2(2+3)
=5/2 or 2.5 ( Rational number of x and y we get which follow the definition of Rational number )
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Say x = 2
and y = 3
It clearly states that x+y =5 ( Product is not following the definition of Rational numbers )
Proving that x+y is an irrational number.
Rational means number between two integer say x and y are 2 and 3 respectively.
=1/2(2+3)
=5/2 or 2.5 ( Rational number of x and y we get which follow the definition of Rational number )
Hope it Helped..✌️✌️
Please Mark me Brainieast....
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