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UNDERSTANDING OF THE MAIN IDEAS AND LOGICAL REASONING WHEN STUDYING THE SEQUENCE LIMIT SECTION

Daniil Doroshenko, R.O. Bilichenko

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Abstract

In mathematics, the limit of a sequence is the value that adds a the sequence "tends to", and is often denoted by the lim symbol .If such a limit exists, the sequence converges. A sequence that does not converge is called such a divergent sequence. The limit of the sequence is called the basic concept on which the whole mathematical analysis ultimately rests.

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In mathematics, the limit of a sequence is the value that adds a the sequence "tends to", and is often denoted by the lim symbol .If such a limit exists, the sequence converges. A sequence that does not converge is called such a divergent sequence. The limit of the sequence is called the basic concept on which the whole mathematical analysis ultimately rests.

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Available abstract

In mathematics, the limit of a sequence is the value that adds a the sequence "tends to", and is often denoted by the lim symbol .If such a limit exists, the sequence converges. A sequence that does not converge is called such a divergent sequence. The limit of the sequence is called the basic concept on which the whole mathematical analysis ultimately rests.

Key concepts: Sequence (biology), Limit (mathematics), Limit of a sequence, Symbol (formal), Section (typography), Value (mathematics), Computer science, Mathematics

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UNDERSTANDING OF THE MAIN IDEAS AND LOGICAL REASONING WHEN STUDYING THE SEQUENCE LIMIT SECTION — Research Paper | ScholarLens