A convergent sequence in a metric space is?
- Bounded
- Not constant
- Unbounded
- None of these
Explanation
- A convergent sequence in a metric space is bounded.
- This means that the sequence has a finite limit, and all terms of the sequence are within a finite distance from this limit.
- As a result, the sequence is bounded, meaning it has a finite upper and lower bound.
Related MCQs
- 0°
- 45°
- 90°
- None of these
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- π/4
- π/2
- π
- None of these
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- sin(x)
- −sin(x)
- −cos(x)
- None of these
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- 2
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- Has no terms
- Approaches a finite limit
- Always increases
- None of these
اس سوال کو وضاحت کے ساتھ پڑھیں
