if p and q are two distinct irrational numbers , then which of the following is always an irrational number?
a)p b)pq c)(p+q)2 d)p2q+qp\pq
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q
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If p and q are two distinct irrational numbers , then which of the following is always an irrational number? a… Get the ... number? a)p b)pq c)(p+q)2 d)p2q+ qp\pq ...
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If p and q are two distinct irrational numbers , then take two irrational numbers.
As you know Square root of primes are always irrational.
So take , p=√2,q =√3
Then , p/q, and p×q, p-q,and p+q are always irrational.
So out of the following options given
Option (a) p/q and Option (b) p q are correct.
CarlynBronk:
i think the correct option is D which is p2q +qp/pq , because if we take p=root3, q=-root 3.
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