prove that √2+√5 is an irrational number
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Let the √2+√5 is rational number, so it can be written as in the form of a/b
Thus, √2+√5=a/b
√2=a/b-√5
=a-b√5
So, our assumption become wrong here, it cant be possible √2=a-b√5 where √2 is irrational number.
Hence, it contradicts that √2+√5 is irrational number
Hope it will help you
mohdahmed321123:
is it right
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