intro to sequences
summary
understanding sequences is crucial for gre prep, focusing on their patterns, notation, and algebraic definitions to solve related problems.
- sequences are ordered lists of numbers following identifiable patterns, essential for the gre exam.
- notation involves representing sequences with a lowercase letter and individual terms with numerical subscripts, e.g., a sub 5 = 28.
- algebraic formulas for sequences allow for the determination of any term in the sequence, facilitating the solving of gre questions.
- practice problems demonstrate how to apply knowledge of sequences to find term values and differences, emphasizing the importance of understanding sequence patterns and algebraic definitions.
- understanding basic sequence patterns and their algebraic representations is foundational for tackling gre sequence problems.
chapters
00:04
introduction to sequences
00:58
notation and representation
01:40
algebraic formulas for sequences
03:51
solving sequence problems
