Page 2: Sequence Analysis and Problem-Solving
This page covers various types of sequences and their applications, including non-linear sequences and pattern recognition problems.
Example: For the sequence with nth term 2n², the 4th term is calculated as 2(4²) = 2(16) = 32
Definition: An arithmetic sequence has a constant difference between consecutive terms
Highlight: When determining if a number is in a sequence, divide the number by the coefficient and check if the result is a perfect square