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  1. www.mathsisfun.com › algebra › sequences-seriesSequences - Math is Fun

    A Sequence is a list of things (usually numbers) that are in order. Infinite or Finite. When the sequence goes on forever it is called an infinite sequence, otherwise it is a finite sequence. Examples: {1, 2, 3, 4, ...} is a very simple sequence (and it is an infinite sequence) {20, 25, 30, 35, ...} is also an infinite sequence.

  2. A sequence is a list of numbers in a specified order. The different numbers occurring in a sequence are called the terms of the sequence. Let the terms of a sequence be a 1, a 2, a 3, …, a n, …, etc. The subscripts indicate the position of the term. That means, First term = a 1. Second term = a 2. Third term = a 3 ….

  3. Sequences in math are collections of elements where the order of elements has importance. Also, every sequence follows a specific pattern. Learn more about sequences, their types, and rules along with examples.

  4. A number sequence is a set of numbers that follow a particular pattern or rule to get from term to term. There are four main types of different sequences you need to know, they are arithmetic sequences, geometric sequences, quadratic sequences and special sequences.

  5. A sequence is a function whose domain consists of a set of natural numbers beginning with \(1\). In addition, a sequence can be thought of as an ordered list. Formulas are often used to describe the \(n\)th term, or general term, of a sequence using the subscripted notation \(a_{n}\).

  6. Sequences (numerical patterns) are sets of numbers that follow a particular pattern or rule to get from number to number. Each number is called a term in a pattern. Two types of sequences are arithmetic and geometric. An arithmetic sequence is a number pattern where the rule is addition or subtraction.

  7. 18 paź 2018 · Learning Objectives. Find the formula for the general term of a sequence. Calculate the limit of a sequence if it exists. Determine the convergence or divergence of a given sequence. In this section, we introduce sequences and define what it means for a sequence to converge or diverge.

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