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One-on-one expert online math Tutor at http://www.davidtutorsmath.com Part 1: Arithmetic sequences have a constant difference, and as a result behave similarly to linear functions (y=mx+b). As a result, I show how to generate the nth term equation for an arithmetic sequences. Part 2: Problems covered: Write an equation for the nth term of the arithmetic sequence or find a certain term in the sequence given: 1. The first few terms 2. The first term and the common difference 3. Another term and the common difference 4. 2 random terms The sum of an arithmetic series formula is derived and explained logically. Part 3: I use the sum of an arithmetic series formula to find the sum of two arithmetic series. First, we know the first few terms and the total number of rows (finding the total cards in a house of cards), and for the second example, we find the total number of chairs in the auditorium by knowing the number of chairs in the first and last row (first and last term) and the common difference. One-on-one expert online math Tutor at http://www.davidtutorsmath.com