Solution Found!
Consider the sequence defined by for all integers n 0.
Chapter 5, Problem 17E(choose chapter or problem)
QUESTION:
Consider the sequence defined by \(a_{n} = \frac {2n + (−1)^{n} − 1}{4}\) for all integers \(n \geq 0\). Find an alternative explicit formula for \(a_{n}\) that uses the floor notation.
Text Transcription:
a_n = 2n + (−1)^n − 1 / 4
n geq 0
a_n
Questions & Answers
QUESTION:
Consider the sequence defined by \(a_{n} = \frac {2n + (−1)^{n} − 1}{4}\) for all integers \(n \geq 0\). Find an alternative explicit formula for \(a_{n}\) that uses the floor notation.
Text Transcription:
a_n = 2n + (−1)^n − 1 / 4
n geq 0
a_n
ANSWER:Solution In this question it is given that for all integers we have to find an explicit formula for that