Worksheet: Alternating Series Test
In this worksheet, we will practice determining whether an alternating series is convergent or divergent using the alternating series test.
Q1:
The alternating series test does not apply to the series . What is the reason?
- Abecause the terms are not decreasing
- Bbecause
- Cbecause the terms are not alternating in sign
Q2:
Is the series an alternating series?
- Ayes
- Bno
Q4:
What can you conclude about the convergence of the series ?
- AThe series converges conditionally.
- BThe series converges absolutely.
- CWe cannot conclude anything.
- DThe series diverges.
Q5:
What can you conclude about the convergence of the series ?
- AThe series converges conditionally.
- BWe cannot conclude anything.
- CThe series converges absolutely.
- DThe series diverges.
Q6:
Determine whether the series converges or diverges.
- AIt converges.
- BIt diverges.
Q8:
Determine whether the series converges or diverges.
- AIt diverges.
- BIt converges.
Q9:
Determine whether the series converges or diverges.
- AIt converges.
- BIt diverges.
Q11:
Determine whether the series is convergent or divergent.
- AThe series is divergent.
- BThe series is convergent.
Q13:
Determine whether the series is convergent or divergent.
- AThe series is divergent.
- BThe series is convergent.
Q14:
Determine whether the series is convergent or divergent.
- AThe series is convergent.
- BThe series is divergent.
Q15:
Determine whether the series is convergent or divergent.
- AThe series is divergent.
- BThe series is convergent.