Show that 11√2 is irrational number
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Its not 11 /root 2 its 11√2
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let us suppose 11 root 2 =rational no.
11 root 2=p/q
here p,q are coprime integers and q is not equal to zero
11 root 2 is equal to P by q
root 2 is equal to 3 by 11q
left hand side root 2 is irrational number
right hand side P by 11 Q is rational number
left hand side is not equal to right hand side
therefore contradiction
therefore 11 root 2 is irrational number
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11 root 2=p/q
here p,q are coprime integers and q is not equal to zero
11 root 2 is equal to P by q
root 2 is equal to 3 by 11q
left hand side root 2 is irrational number
right hand side P by 11 Q is rational number
left hand side is not equal to right hand side
therefore contradiction
therefore 11 root 2 is irrational number
if it helps you then make my answer brain
liest
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