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Answer :
Final answer:
If it is not snowing, then Steve does not wear his snow boots. thus option B is correct.
Explanation:
The inverse of the statement "If it is snowing, then Steve wears his snow boots" reverses the original implication. In the original statement, if it snows, Steve wears his snow boots. In its inverse, if it's not snowing, then Steve does not wear his snow boots. Option B correctly represents this inverse relationship, stating that if there's no snow, Steve won't wear his boots. The other options do not accurately reflect the inverse relationship described in the original statement.
The original statement "If it is snowing, then Steve wears his snow boots" can be symbolized as p → q, where p represents "it is snowing" and q represents "Steve wears his snow boots". The inverse of this statement is obtained by negating both the antecedent and the consequent: ¬p → ¬q. This translates to "If it is not snowing, then Steve does not wear his snow boots." Option B aligns with this inverse relationship, making it the correct choice. Options A, C, and D do not accurately represent the inverse relationship between snowing and Steve wearing his boots, hence they are incorrect. Thus making option B is correct.
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