Geometry

Question Analysis
This question involves the concept of conditional statements in logic.
The main focus is on determining the truth value of the consequent (q) in a conditional statement  given the truth value of the conditional statement and the antecedent (p).

Key Concept Explanation:
A conditional statement  is false if and only if p is true and q is false.
It is true in all other cases: when p is false (regardless of the value of q) and when p is true and q is true.

Step-by-Step Solution
We are given the conditional statement  where p = "It is raining" and q= "The ground is wet", and we know that  is false and p is true.
By the definition of the truth table for a conditional statement , when p is true, for  to be false, q must be false.
Because if q were true when p is true, then 

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