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Contrapositive of the statement: If a function \( f \) is differentiable at \( a \), then it is also continuous at \( a …

Contrapositive of the statement: If a function \( f \) is differentiable at \( a \), then it is also continuous at \( a \), is

If a function \( f \) is continuous at \( a \), then it is not differentiable at \( a \).

If a function \( f \) is not continuous at \( a \), then it is not differentiable at \( a \).

If a function \( f \) is not continuous at \( a \), then it is differentiable at \( a \).

If a function \( f \) is continuous at \( a \), then it is differentiable at \( a \).

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