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*Apeirogon
*Ellipsis

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1. An arithmetic progression is a list of numbers in which each term is obtained by adding a fixed number to all the terms after the first term.

2. AP could be finite or infinite, where a finite sequence will have a fixed last term whereas an infinite sequence would keep continuing and is represented by an ellipsis point at the end.

3. AP will be either ascending or descending, depending on whether a positive or negative number is added to the next term, respectively.

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1. Ellipsis - Refers to '...', which represents that the sequence will keep continuing.

2. Apeirogon - A polygon with infinite sides.

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*Apeirogon
*Ellipsis

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Arithmetic Progression (AP) is a sequence of numbers in order, in which the difference between any two consecutive numbers is a constant value. It is also called Arithmetic Sequence
*First term (a)
*Common difference (d)
*Last term
*Finite and infinite numbers

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-Arithmetic progressions are sequences of numbers with a constant difference between consecutive terms.
- An infinite arithmetic progression is such a sequence without a last term.
- A finite sequence is a list of terms in a specific order. The sequence has a first term and a last term.

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*Apeirogon
*Ellipsis

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We learnt about-
*A sequence in which a constant is added to a preceding term is called arithmetic sequence
*The common difference 'd' is the constant added to the preceding term.
*Infinite AP-Sequence which can continue up to infinity
Finite AP-Sequence in which the last term is present

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- Apeirogon.

- Ellipsis

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- Finite AP (when the last term is present and the sequence ends).

- Infinite AP (when the last term is not given and the sequence continues).

- Nature of the sequence (Ascending, Descending and Constant)