rationalise
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let it be rational nuber therefore there exist a unique pair of integers a and b
such that ,
1/2 √3 = a/b
cross multiplication
b= a 2 √3
b/a = 2√3
here b/a is an rational number but 2√3 is an irrational
therefore a rational is not equal to irrational
hence this contradiction arrises due to our wrong assumption that1/2√3 is rational false hence it is irrational
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