Proove that root 2 + root 11 is an irrational
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therefore, it can be written as p/q, where q=/=0. so, 2√11 = p/q. (taking 2 on other side), √11 = p/2q. LHS is irrational, and RHS is rational.
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Let us assume 2√11 is rational.
therefore, it can be written as p/q, where q=/=0
so, 2√11 = p/q
(taking 2 on other side), √11 = p/2q
LHS is irrational, and RHS is rational. This contradiction has occured due to our incorrect assumption that 2√11 is rational.
therefore, 2√11 is irrational.
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