PROVE THAT √2 IS AN IRRATIONAL number by the method of contradicon
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PROVE THAT √2 IS AN IRRATIONAL number by the method of contradicon
√2+√5
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let √2 be a rational number that is it can be expressed in the form of p/q where , p and q are integeres , q ≠0 and p and q are co primes .
therefore , p is a multiple of 2
let p = 2m
therefore , q is also a multiple of 2
but , p and q were co primes
therefore , our contradiction is wrong ..
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