Geometry

Question Analysis:
This question involves deducing the truth value of p given the truth values of p→q and ¬q.
The main focus is on applying the truth table for conditionals.

Key Concept Explanation:
If p→q is true and ¬q is true (i.e., q is false), then p must be false.
This is because if p were true, p→q would be false.

Step-by-Step Solution:
Given p→q is true and ¬q is true (so q is false).
Refer to the truth table for p→q:
If p is true and q is false, p→q is false.
Since p→q is true, p cannot be true.
Thus, p must be f...