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Q: Which sequence follows the rule 8n-4. where n represents the position of a term in the sequence?

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8, 9, 10, 11, 12, . . . etc.

1, 4, 7, 10, 13, …

It is the description of a rule which describes how the terms of a sequence are defined in terms of their position in the sequence.

A sequence of numbers normally follows some rule (unless it is a random sequence) and no rule can be inferred from a single number, however, I can still invent one. My nomination is 984,339.79 as your next number.

It is a sequence of numbers. That is all. The sequence could be arithmetic, geometric, harmonic, exponential or be defined by a rule that does not fit into any of these categories. It could even be random.

Mathematical patterns are lists number that follows a certain rule and have different types. Some of these are: Arithmetic sequence, Fibonacci sequence and Geometric sequence.

In the study of sequences, given a number n, the position to term rule tells you how the nth term of the sequence is calculated.

1 2 3 4 5 2 5 8 11 14 ... If this is the sequence, the position-to-term rule is 3n-1. However, it could be another sequence depending on the rest of the terms.

The first step is to find the sequence rule. The sequence could be arithmetic. quadratic, geometric, recursively defined or any one of many special sequences. The sequence rule will give you the value of the nth term in terms of its position, n. Then simply substitute the next value of n in the rule.

A sequence is a set of numbers, which are identified by their position in the set. That is to say, there is a function mapping the counting numbers {1, 2, 3, ... } to the set. The counting numbers may include 0. There may or may not be a rule governing the numbers. For example, a random sequence, by definition, should have no rule.

They are all square numbers, and 170 isn't a square number. Very easy..

Anything you like. You specify whatever rule you like and the resulting set of numbers is the sequence based on that rule.

A number sequence is an ordered set of numbers. There can be a rule such that the next number in the sequence can be determined by the values of some or all of the preceding terms in the sequence. However, the sequence for a random walk illustrates that such a rule is not necessary to define a sequence.

A sequence is an ordered set of numbers. There may be a rule governing the sequence such that, if you know the numbers in the sequence up to a particular point, the rule will allow you to deduce the value of the next number in the sequence. That rule - if it exists - is the sequential pattern.

Since a given sequence of numbers can be designed to follow any rule, you have to use a system of trial and error to see if you can discover the rule. Sometimes the rule is obvious, sometimes it is extremely complicated. Try to invent a rule which would produce the sequence that you observe.

Q: What is the rule that states the sequence to be used when evaluating expressions? A: The rule that states the sequence to be used when evaluating expressions is know as the "order of operations."

To find the equation of a sequence, you first have to look at the differences between the numbers. In this case the differences are 4, and 4. Thus the equation begins 4n. The sequence minus 4n is: 3, 3, 3 Thus the equation in its entirety is that the value of the term in position n is 4n+3

Without further terms in the sequence, it is impossible to determine what the rule in the sequence is.

A single number, such as 2511141720 does not make a sequence!

A single number, such as 12631.5, does not make a sequence.

You need the rule that generates the sequence.

No. It is a sequence for which the rule is a quadratic expression.

-The Benedictine Order which follows the Rule Of St. Benedict. -The Augustinian Order which follows the Rule Of St. Augustine. -The Franciscan Order which follows the Rule of St. Francis of Assisi.

All of the above follow the rule

An explicit rule defines the terms of a sequence in terms of some independent parameter. A recursive rule defines them in relation to values of the variable at some earlier stage(s) in the sequence.