We will continue learning about converging and diverging series. We will do problems using the integral test and the comparison test. We will also do an overview of series by identifying several specific types of series such as the geometric series, the harmonic series, the p-series, and alternating series.

We will define the integral test for determining if a series converges or diverges. We will use the test to do problems. We will also discuss the p-series.

We will go over the assigned problems on series. We will do several more examples from involving series. We will begin section 8.3 on the integral test.

We will continuing working on infinite series, We will determine if a series converges or diverges. We will find the sum of the series if it converges. In addition, we will focus on geometric series and telescoping series.

We will do a few examples of limits of sequences to lead into the study of series. A series is the sum of the terms of a sequence. We will look for convergence or divergence of a series and identify several specific types of series. Examples will be done in class.

We will start by defining a sequence and identify terms of a sequence. We will use limits to determine if a sequence converges or diverges. We will find the value that a sequence converges to if it is a convergent sequence. We will look at graphs of sequences to determine convergence.

We will finish chapter 7 and review concepts needed to study sequences and series.

We will review the chapter on integrals and preview the chapter on sequences and series.

We will do one more example of integration by partial fractions. We will do multiple examples of improper integrals. This should complete chapter 7 in the text.

We will do a variety of examples of finding limits using L'Hopital's rule. We will emphasize the importance of the basic indeterminant forms necessary to be able to apply the rule. We will also approximate the limits numerically as a check of our results.