Geometry

Question Analysis:
This question pertains to the concept of conditional statements in logic.
The key is to determine the truth value of the consequent () in the conditional statement given the truth values of the conditional statement and the antecedent ().

Key Concept Explanation:
A conditional statement is false only when is true and is false.
In all other scenarios, it is true.
That is, when is false (regardless of the value of ), and when is true and is true, the conditional statement holds true.

Step - by - Step Solution:
We are given the conditional statement , where "A student studies" and "The student passes the test".
We know that is true and is true.
Based on the truth table of the conditional statement , when is true and is true, must be true.
Because if

Click "Show Answer" to reveal the answer and analysis