You are given the alternating series .  You determine the following: 1. , and it diverges by a Comparison Test. 2. converges by the Alternating Series Test. What can you then conclude?

Determine if the following argument and conclusion is correct or incorrect.   For series , 1. We apply the absolute convergence test, = 2. By the Comparison Test,  since , and

Which one of the following integrals is to determine the area of the region bounded by the curve    below the x-axis?

Classify the following: a)  

The curve C is given parametrically by  . Find the interval of t where curve C is concave upward. 

Any mistake in the following process? If so, where is it initiated?  Evaluate  

Question #1 

Any mistake in the following process? If so, where did it initiated?  Evaluate  

Extra credit – reflection 

Determine if converges. If it converges, find its sum. State the common ratio This series . The sum of the series