Solution Found!
Answer: For exercise note that to show there is a unique
Chapter 4, Problem 33E(choose chapter or problem)
For exercises 32–35 note that to show there is a unique object with a certain property, show that (1) there is an object with the property and (2) if objects A and B have the property, then A = B.
Prove that there exists a unique prime number of the form \(n^{2}\) + 2n − 3, where n is a positive integer.
Text Transcription:
n^2
Questions & Answers
QUESTION:
For exercises 32–35 note that to show there is a unique object with a certain property, show that (1) there is an object with the property and (2) if objects A and B have the property, then A = B.
Prove that there exists a unique prime number of the form \(n^{2}\) + 2n − 3, where n is a positive integer.
Text Transcription:
n^2
ANSWER:Solution: Step 1 : To prove that there exists a unique prime n