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111 ARITHMETIC SEQUENCES

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Under what conditions does no sum exist? 11- 6 RECURSION AND ... 11-7 FRACTALS. Define Fractals. Examples. 11-8 THE BINOMIAL THEOREM. Define. Pascal's Triangle ... – PowerPoint PPT presentation

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Title: 111 ARITHMETIC SEQUENCES


1
11-1 ARITHMETIC SEQUENCES
  • Define
  • Arithmetic sequence
  • Common difference
  • Arithmetic mean
  • Formula for the nth term
  • Examples P. 652 (18, 22, 26)

2
11-2 ARITHMETIC SERIES
  • Define
  • Series
  • Arithmetic series
  • Arithmetic sequence
  • Sigma (summation notation)
  • Index of summation

3
  • B. Sum of an arithmetic series
  • C. Examples
  • P. 660 (24, 30, 32)

4
11-3 GEOMETRIC SEQUENCES
  • Define
  • Geometric sequence
  • Common ratio
  • Formula

5
11-4 GEOMETRIC SERIES
  • Define Geometric series
  • Formula

6
11-5 INFINITE GEOMETRIC SERIES
  • Define Infinite Geometric Series
  • Formula
  • Under what conditions does no sum exist?

7
11- 6 RECURSION AND SPECIAL SEQUENCES
  • Define
  • Fibonacci Sequence
  • Recursive Formula

8
11-7 FRACTALS
  • Define Fractals
  • Examples

9
11-8 THE BINOMIAL THEOREM
  • Define
  • Pascals Triangle
  • The Binomial Theorem
  • Factorial
  • Examples
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