show that √(3+√(5 irrational
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Answer:
Let root 3 + roof 5 be rational
root 3 + root 5 = P/q
(root 3 + root 5) sq=(P/q)sq
3 +5 + 2 root 15 = P sq/q Sq
root I5 = (Psq / qsq -7) 1/2
RHS is rational as all are integers
⇒ LHS is also rational but root 15 is irrational
⇒ root3 + root 5 is irrational
amey65:
thx for answer
Answered by
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we know that the sum of two irrational is always irrational. by basic concepts
so we can say root under 3 plus root under 5 is irrational
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