Solution Found!
Answer: Use universal instantiation or universal modus
Chapter 3, Problem 2E(choose chapter or problem)
Use universal instantiation or universal modus ponens to fill in valid conclusions for the arguments in 2–4.
If an integer n equals \(2 \cdot k\) and k is an integer, then n is even.
0 equals \(2 \cdot 0\) and 0 is an integer.
\(\therefore\) __________________________________________________________.
Text Transcription:
2 cdot k
2 cdot 0
therefore
Questions & Answers
QUESTION:
Use universal instantiation or universal modus ponens to fill in valid conclusions for the arguments in 2–4.
If an integer n equals \(2 \cdot k\) and k is an integer, then n is even.
0 equals \(2 \cdot 0\) and 0 is an integer.
\(\therefore\) __________________________________________________________.
Text Transcription:
2 cdot k
2 cdot 0
therefore
ANSWER:Solution:Step 1In this problem we have to use universal instantiation or universal modus ponens to fill in valid conclusions for the arguments.