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What is the type of sequence where the terms in the sequence are found by adding the same number each time?

That's an arithmetic sequence.


How many terms are in the arithmetic sequence 1316197073?

To find the number of terms in the arithmetic sequence given by 1316197073, we first identify the pattern. The sequence appears to consist of single-digit increments: 13, 16, 19, 20, 73. However, this does not follow a consistent arithmetic pattern. If the sequence is intended to be read differently or if there are specific rules governing its formation, please clarify for a more accurate answer.


What is a sequence in which a common difference separates terms?

arithmetic sequence


Is The Fibonacci sequence arithmetic?

No, the Fibonacci sequence is not an arithmetic because the difference between consecutive terms is not constant


Does the terms of an arithmetic sequence have a common ratio?

No. An 'arithmetic' sequence is defined as one with a common difference.A sequence with a common ratio is a geometricone.


Rule to finding terms in a arithmetic sequence?

The nth term of an arithmetic sequence = a + [(n - 1) X d]


How do you determine if a sequence is arithmetic?

The sequence is arithmetic if the difference between every two consecutive terms is always the same.


A sequence in which the terms change by the same amount each time?

Arithmetic Sequence


What is it where you find terms by adding the common difference to the previous terms?

An arithmetic sequence.


What is the difination of the harmonic sequence?

A harmonic sequence is a sequence of numbers in which the reciprocal of each term forms an arithmetic progression. In other words, the ratio between consecutive terms is constant when the reciprocals of the terms are taken. It is the equivalent of an arithmetic progression in terms of reciprocals.


What choice is the common difference between the terms of this arithmetic 3x 9y 6x 5y 9x y 12x-3y 15x-7?

To find the common difference in this arithmetic sequence, we need to identify the differences between consecutive terms. The terms given are 3x, 9y, 6x, 5y, 9x, y, 12x-3y, and 15x-7. Calculating the differences, we find that the common difference is not consistent across the terms, indicating that this sequence does not represent a proper arithmetic sequence. Therefore, there is no single common difference.


A sequence in which the difference between any two consecutive terms is the same?

arithmetic sequence this is wrong