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Does each series conv=
erge or
diverge? Why?
=
1.
=
2.
=
3.
=
4.
=
5.
Does each series conv=
erge or
diverge? Why?
=
6.
Diverges. Harmonic series. Remember this one! You can also use the integral test,
Section 10.5.
=
7.
Diverges. Geometric series with r=3D2. Since |r|>=3D1, diverges.
=
8.
Diverges by the n-th te=
rm
test. Since
(in fact the
limit is 1), we conclude it diverges.
=
9.
Geome=
tric
with r=3Dx/2. Convergence or
divergence depends on the value of =
x. It will converge for |x/2|<1, in other words for -2&l=
t;x<2. It diverges for all other values o=
f x.
More on this topic in Section 10.8 and 10.9. It is called a “power
series” because it involves powers of x.
=
10. =
None =
of the
tests we’ve learned so far help us with this series. In fact it converges. The ratio test from Section 10.7 w=
ill
show us that it converges.
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