The nth term of an arithmetic sequence
= a + [(n - 1) X d]
Add a constant number to one term to find the next term
The position to term rule in mathematics refers to a method used to identify the terms of a sequence based on their position or index. For example, in an arithmetic sequence, the nth term can be expressed as a linear function of n, typically in the form (a_n = a + (n-1)d), where (a) is the first term and (d) is the common difference. This rule helps in finding specific terms without listing the entire sequence. It's also applicable in other types of sequences, such as geometric sequences, where the nth term is determined by a different formula.
To determine the next three terms in the sequence 90766248, additional context or a rule governing the sequence is necessary, as the numbers do not follow a clear arithmetic or geometric progression. Without more information, it's impossible to accurately predict the next terms. Please provide more details or clarify the sequence pattern.
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.
A series of numbers is often referred to as a "sequence." In mathematics, a sequence is an ordered list of numbers, where each number is called a term. If the sequence is generated by a specific rule or pattern, it can also be classified as an arithmetic or geometric sequence, among others. A series can also refer to the sum of the terms of a sequence.
An arithmetic sequence is a list of numbers which follow a rule. A series is the sum of a sequence of numbers.
Add a constant number to one term to find the next term
The answer depends on what the explicit rule is!
The position to term rule in mathematics refers to a method used to identify the terms of a sequence based on their position or index. For example, in an arithmetic sequence, the nth term can be expressed as a linear function of n, typically in the form (a_n = a + (n-1)d), where (a) is the first term and (d) is the common difference. This rule helps in finding specific terms without listing the entire sequence. It's also applicable in other types of sequences, such as geometric sequences, where the nth term is determined by a different formula.
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.
To determine the next three terms in the sequence 90766248, additional context or a rule governing the sequence is necessary, as the numbers do not follow a clear arithmetic or geometric progression. Without more information, it's impossible to accurately predict the next terms. Please provide more details or clarify the sequence pattern.
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.
An arithmetic sequence is a group or sequence of numbers where, except for the first number, each of the subsequent number is determined by the same rule or set of rules. * * * * * The above answer is incorrect. The rule can only be additive: it cannot be multiplicative or anything else.
Number sequences are sets of numbers that follow a pattern or a rule. If the rule is to add or subtract a number each time, it is called an arithmetic sequence. In mathematics, a sequence is an enumerated collection of objects in which repetitions are allowed and order matters. Like a set, it contains members (also called elements, or terms).
It appears that a number of -79 is missing in the sequence and so if you meant -58 -65 -72 -79 -86 then the nth term is -7n-51 which makes 6th term in the sequence -93
A series of numbers is often referred to as a "sequence." In mathematics, a sequence is an ordered list of numbers, where each number is called a term. If the sequence is generated by a specific rule or pattern, it can also be classified as an arithmetic or geometric sequence, among others. A series can also refer to the sum of the terms of a sequence.
A(1) = 12A(4) = 3 A(10) = -15.