- Problem 1. This problem is about the ε n definition of a limit. (1) Write down the full definition of the ε first). - n definition of a limit. (Try from memory 1 (2) Verify, using the ε - n definition of a limit, that lim→∞ √ √n = 0. (3) Show that if limn→∞ an = L, then lim→∞ |an| = |L| using the εn definition of a limit. (Hint: Try an example/a picture example first to convince yourself that the statement is true!)
- Problem 1. This problem is about the ε n definition of a limit. (1) Write down the full definition of the ε first). - n definition of a limit. (Try from memory 1 (2) Verify, using the ε - n definition of a limit, that lim→∞ √ √n = 0. (3) Show that if limn→∞ an = L, then lim→∞ |an| = |L| using the εn definition of a limit. (Hint: Try an example/a picture example first to convince yourself that the statement is true!)
Calculus For The Life Sciences
2nd Edition
ISBN:9780321964038
Author:GREENWELL, Raymond N., RITCHEY, Nathan P., Lial, Margaret L.
Publisher:GREENWELL, Raymond N., RITCHEY, Nathan P., Lial, Margaret L.
Chapter3: The Derivative
Section3.1: Limits
Problem 61E
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