prove that root 2 is irrational
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To prove that √2 is irrational by the contradiction method, we first assume that √2 is a rational number. Now, if it is a rational number, there exist two co-prime integers x and y, such that √2 = x/y, where x and y have no other common factors except 1 and y ≠ 0. So, our equation is √2 = x/y.
Answered by
1
Answer:
To prove that √2 is irrational by the contradiction method, we first assume that √2 is a rational number. Now, if it is a rational number, there exist two co-prime integers x and y, such that √2 = x/y, where x and y have no other common factors except 1 and y ≠ 0. So, our equation is √2 = x/y.
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