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Consider the statement: “For an integer n, if $n^{3} - 1$ is even, then n is odd.” The contrapositive statement of this statement is:

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For an integer n, if n is odd, then $n^{3} - 1$ is even

For an integer n, if n is even, then $n^{3} - 1$ is odd

For an integer n, if is not even, then $n^{3} - 1$ n is not odd

For an integer n, if n is even, then $n^{3} - 1$ is even

answer is B.

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$The contra positive of p \to q is ~ q \to ~ p$

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