Sequences and Series**
We can rewrite this series as which is a geometric series with a common ratio of. We recall the sum of any geometric series can be found by using the formula . In this example . The sum is . Example 5. Check the series for convergence. The first term is and the common ratio is . By the formula, . This is a finite number so the series converges. ................
................
To fulfill the demand for quickly locating and searching documents.
It is intelligent file search solution for home and business.
Related searches
- parallel and series resistor calculator
- parallel and series voltage calculator
- parallel circuit and series circuit
- parallel and series resistors
- sequences and series practice problems
- sequence and series practice test
- sequence and series quiz
- sequences and series test pdf
- arithmetic sequences and series pdf
- arithmetic sequence and series calculator
- unit 1 assignment sequences and series
- arithmetic sequences and series worksheet