What is converse inverse and contrapositive of following statement if x is a prime number then x is odd?

The contrapositive statement of the statement "If x is prime number, then x is odd" isA. If x is not a prime number, then x is not oddB. If x is a prime number, then x is not oddC. If x is not odd, then x is not a prime numberD. If x is not a prime number, then x is odd

If $x$ is not a prime number, then $x$ is not odd

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If $x$ is a prime number, then $x$ is not odd

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If $x$ is not a prime number, then $x$ is odd

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If $x$ is not odd, then $x$ is not a prime number

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The contrapositive of the converse of the statement "If x is a prime number then X is odd" isA. If x is not a prime number then x is odd.B. If x is not an odd number then X is not a prime number.C. If x is a prime number then it is not odd.D. If x is not a prime number then X is not an odd.

If $x$ is not a prime number then $x$ is odd.

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If $x$ is not an odd number then $x$ is not a prime number.

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If $x$ is a prime number then it is not odd.

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If $x$ is not a prime number then $x$ is not an odd.

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