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An arithmetic sequence.

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Q: What is A sequence of numbers such that the difference of any two successive members of the sequence is a constant?
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What is a arthmetic sequence?

An arithmetic sequence is an ordered set of numbers such that the difference between any two successive members of the set is a constant.


What is an arithmetric sequence?

An arithmetic sequence is an ordered set of numbers such that the difference between any two successive members of the set is a constant.


What is arithemetic sequence?

An arithmetic sequence is an ordered set of numbers such that the difference between any two successive members of the set is a constant.


What does aritmetic sequence mean?

An arithmetic sequence is an ordered set of numbers such that the difference between any two successive members of the set is a constant.


What does 'transitive' mean in math?

(of a relation) such that, if it applies between successive members of a sequence, it must also apply between any two members taken in order. For instance, if A is larger than B, and B is larger than C, then A is larger than C.


What are The elements or members of a sequence?

They are called terms in a sequence.


Difference between AP series GPs reis?

AP - Arithmetic ProgressionGP - Geometric ProgressionAP:An AP series is an arithmetic progression, a sequence of numbers such that the difference between the consecutive terms is constant. For instance, the sequence 3, 5, 7, 9, 11, 13, … is an arithmetic progression with common difference 2. If the initial term of an arithmetic progression is and the common difference of successive members is d, then the nth term of the sequence is given by:and in generalA finite portion of an arithmetic progression is called a finite arithmetic progression and sometimes just called an arithmetic progression.The behavior of the arithmetic progression depends on the common difference d. If the common difference is:Positive, the members (terms) will grow towards positive infinity.Negative, the members (terms) will grow towards negative infinity.The sum of the members of a finite arithmetic progression is called an arithmetic series.Expressing the arithmetic series in two different ways:Adding both sides of the two equations, all terms involving d cancel:Dividing both sides by 2 produces a common form of the equation:An alternate form results from re-inserting the substitution: :In 499 AD Aryabhata, a prominent mathematician-astronomer from the classical age of Indian mathematics and Indian astronomy, gave this method in the Aryabhatiya (section 2.18) .[1]So, for example, the sum of the terms of the arithmetic progression given by an = 3 + (n-1)(5) up to the 50th term isGP:A GP is a geometric progression, with a constant ratio between successive terms. For example, the series is geometric, because each successive term can be obtained by multiplying the previous term by 1 / 2.Geometric series are one of the simplest examples of infinite series with finite sums, although not all of them have this property. Historically, geometric series played an important role in the early development of calculus, and they continue to be central in the study of convergence of series. Geometric series are used throughout mathematics, and they have important applications in physics, engineering, biology, economics, computer science, queuing theory, and finance.


A sequence consists of 11 21 1112 3112 211213 and the logic is 'you write what you see well' is this sequence false?

No. All members of the sequence are in order and all fit the requirements of being a sequence.


What is a computer language constant?

A constant is a primitive or complex object that does not vary. That is, once instantiated, its immutable members cannot be changed.


How did the ritual sacraments of the church establish a constant ongoing relationship with its individual members?

.


Can you declare constructor as constant if yes why?

Constructors are implicitly constant members of a class. They do not modify objects, rather they initialize them. So constant and not constant objects can invoke them: const MyClass object; // invokes MyClass::MyClass() constructor


In the design of Mendel's experiment why is it important that all members of the series developed in each successive generation should be without exception subject to observation?

The possibility of accidental impregnation by foreign pollen, possible sterility of hybrid crosses are two factors that lead Mendel to insist on close scrutiny. He insisted that all members of the series developed in each successive generation should be, without exception, subjected to observation.