give example to show that sum difference and product of two irrational number is not always irrational
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Let two irrational number be √2 and -√2.
Their sum=√2+(-√2)=0
Let two irrational number be √2 and √2.
Their difference √2-√2=0
Let two irrational number be √2 and √8.
√2*√8=√2*2√2=4
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