Mark all correct answers (there might be more than one answer that is correct). 0 Assume that (xis a sequence of real numbers and assume that .x →x. Then for every > 0 and for every NEN, there is kEN, k>N, such that n KE(NEN: x-x
Mark all correct answers (there might be more than one answer that is correct). 0 Assume that (xis a sequence of real numbers and assume that .x →x. Then for every > 0 and for every NEN, there is kEN, k>N, such that n KE(NEN: x-x
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Question
Please provide answers to both

Transcribed Image Text:Mark all correct answers (there might be more than one answer that is correct).
Assume that (x is a sequence of real numbers and assume that x →x. Then for everyɛ >0 and for every NE N, there is kEN, k>N, such that
{x}
n
KE {n=N: \x , - x | < e}.
n
Assume that x = 0 and x
n
n
Suppose that x
n
For each x ER there is a sequence x
n
QUESTION 5
→x then
→x and y
Let a =
n
n
X
X
n
√√5"
5" + 7" + 11". Find lim a
n
If x →x and for all n E N, x <a then x <a.
n
n
n→ ∞
X
►y and assume that, for all ʼn E N, x ≤ z ≤ y . Then z
n
n
n
n
x EQ, for all ʼn E N, such that x →x.
n
n
→X.
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