Choose the main technique to prove the following statement.
If n2n^2 is even, then nn is even.

Question

Choose the main technique to prove the following statement. If  n 2 n^2  is even, then  n n  is even.

Answer

T1: direct proof to show  p → q ≡ T p 	o q \equiv T

Answer

T4: two-step proof to show  p ↔ q ≡ T p \leftrightarrow q \equiv T

Answer

T2: indirect proof by contrapostion to show  p → q ≡ T p 	o q \equiv T

Answer

T3: indirect proof by contradiction to show  p ≡ T p \equiv T

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