Geometry

Question Analysis:
This question is about the logical relationship in a conditional statement.
The task is to determine the truth value of the antecedent based on the truth value of the conditional statement and the consequent .

Key Concept Explanation:
In a conditional statement , if is true, then must be true for the statement to be true.
However, if is true, can be either true or false because the conditional statement only guarantees that when is true, is true, but it doesn't say anything about the case when is true.

Step - by - Step Solution:
We know that the conditional statement "If it is a weekend, then the store is closed" () is true and ("The store is closed") is true.
Since the truth of does not determine the truth value of in a conditional statement,

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