Larson_Calculus_10e ch09sec03
MULTIPLE CHOICE
1. Use the Integral Test to determine the convergence or divergence of the series.
a.
diverges
b.
Integral Test inconclusive
c.
converges
2. Use the Integral Test to determine the convergence or divergence of the series.
a.
converges
b.
diverges
c.
Integral Test inconclusive
3. True or false: The series converges.
a.
false
b.
true
4. True or false: The series converges.
a.
true
b.
false
5. True or false: The series converges.
a.
false
b.
true
6. Use the Integral Test to determine the convergence or divergence of the series.
a.
diverges
b.
Integral Test inconclusive
c.
converges
7. Use the Integral Test to determine the convergence or divergence of the series.
a.
diverges
b.
converges
c.
Integral Test inconclusive
8. True or false: The series converges.
a.
true
b.
false
9. True or false: The series diverges.
a.
false
b.
true
10. Use Theorem 9.11 to determine the convergence or divergence of the series.
a.
converges
b.
diverges
c.
Theorem 9.11 inconclusive
11. Use Theorem 9.11 to determine the convergence or divergence of the series.
a.
diverges
b.
converges
c.
Theorem 9.11 inconclusive
12. Use Theorem 9.11 to determine the convergence or divergence of the series.
a.
converges
b.
diverges
c.
Theorem 9.11 inconclusive
13. Sketch the graph of the sequence of partial sum of the series .
a.
d.
b.
k
e.
c.
14. Find the positive values of for which the series converges.
a.
converges for
b.
diverges only at
c.
converges for
d.
converges for
e.
converges for
15. Find the positive values of for which the series converges.
a.
The series converges for .
b.
The series converges for .
c.
The series diverges for all positive values of .
d.
The series converges for .
e.
The series converges for .
16. Determine the convergence or divergence of the series.
a.
converges
b.
diverges
c.
cannot be determined
17. Determine the convergence or divergence of the series.
a.
converges
b.
diverges
c.
cannot be determined
18. Determine the convergence or divergence of the series.
a.
converges
b.
diverges
c.
cannot be determined