Find the Limit of the Sequence If It Converges; Otherwise $$a _ { n } = \frac { \ln ( n + 1 ) } { n^{ 1 / n} }$$

question 63

Multiple Choice

Find the limit of the sequence if it converges; otherwise indicate divergence.
- $$a _ { n } = \frac { \ln ( n + 1 ) } { n^{ 1 / n} }$$

• A) 0
• B) ln 1
• C) 1
• D) Diverges

---

Definitions:

Building

The act or process of constructing structures such as houses, offices, or other architectural entities.

Intervention Goals

The objectives set out as part of a plan designed to bring about positive change in a specific situation or among a target population.

Intervention Aims

The specific goals or objectives that healthcare interventions are designed to achieve, such as improving health outcomes or enhancing quality of life.

Nursing Actions

Specific tasks or procedures performed by nurses aimed at improving the health outcomes of their patients, underlining the active role of nurses in patient care.