MIME-Version: 1.0 Content-Type: multipart/related; boundary="----=_NextPart_01C6ED23.C37179F0" This document is a Single File Web Page, also known as a Web Archive file. If you are seeing this message, your browser or editor doesn't support Web Archive files. Please download a browser that supports Web Archive, such as Microsoft Internet Explorer. ------=_NextPart_01C6ED23.C37179F0 Content-Location: file:///C:/A3945545/Converge.htm Content-Transfer-Encoding: quoted-printable Content-Type: text/html; charset="us-ascii" Does each series converge or diverge

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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