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If from (p^2=2q^2), (p=2k) and then (q=2r) are obtained, which proof does this complete?

Answer and explanation

Correct answer: Irrationality of (\sqrt{2})

Step 1: In (p^2=2q^2), the key factor is (2). Step 2: Finding both (p) and (q) divisible by (2) identifies the proof of (\sqrt{2}). Step 3: This gives contradiction to the coprime condition.

Related tags

Identify ProofSqrt2Class 10Proof Of Irrationality Of √2√3√5Proof Of Irrationality Of 2 3 5Real NumbersMathematicsClass 10 Mcq

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