A sequence (Xn) in a metric space X is said to be strictly increasing if for all n?
- Xn ≤ X(n+1)
- Xn ≥ X(n+1)
- Xn < X(n+1)
- Xn > X(n+1)
Explanation
The correct answer is: Xn < X(n+1)
A sequence (Xn) in a metric space X is said to be strictly increasing if for all n, Xn is less than X(n+1), denoted by Xn < X(n+1). This means that each term of the sequence is strictly greater than the previous term.
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