What kind of sequence is this? 960, 960, 960, 960, ... Choices: (A)arithmetic (B)geometric (C)both (D)neither

Verify Consecutive Differences: Let's verify if the differences between consecutive terms are uniform. Given sequence: 960, 960, 960, 960, ... Are the consecutive differences in the sequence equal? 960 - 960 = 0, 960 - 960 = 0, 960 - 960 = 0. The consecutive differences in the sequence are equal and are all zero.Check Ratios Between Terms: Let's check whether the ratios between consecutive terms are equal. Given sequence: 960, 960, 960, 960, ... Are the ratios between consecutive terms in the sequence equal? 960 / 960 = 1, 960 / 960 = 1, 960 / 960 = 1. Yes, the sequence has a common ratio of 1.Sequence Type Analysis: Arithmetic sequence: Consecutive terms have a common difference. Geometric sequence: Consecutive terms have a common ratio. 960, 960, 960, 960, ... What type of sequence is this? The sequence has a common difference of 0 and a common ratio of 1. It satisfies the conditions for both an arithmetic and a geometric sequence.

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What kind of sequence is this? $\newline$ $960, 960, 960, 960, \dots$ $\newline$ Choices: $\newline$ (A) arithmetic $\newline$ (B) geometric $\newline$ (C) both $\newline$ (D) neither

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Algebra 2

Classify formulas and sequences

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Q. What kind of sequence is this?

\newline

960, 960, 960, 960, \dots

\newline

Choices:

\newline

(A) arithmetic

\newline

(B) geometric

\newline

\newline

(D) neither

Verify Consecutive Differences: Let's verify if the differences between consecutive terms are uniform. Given sequence: $960, 960, 960, 960, ext{...}$ Are the consecutive differences in the sequence equal? $960 - 960 = 0$ , $960 - 960 = 0$ , $960 - 960 = 0$ . The consecutive differences in the sequence are equal and are all zero.
Check Ratios Between Terms: Let's check whether the ratios between consecutive terms are equal. Given sequence: $960, 960, 960, 960, ext{...}$ Are the ratios between consecutive terms in the sequence equal? $960 / 960 = 1$ , $960 / 960 = 1$ , $960 / 960 = 1$ . Yes, the sequence has a common ratio of $1$ .
Sequence Type Analysis: Arithmetic sequence: Consecutive terms have a common difference. Geometric sequence: Consecutive terms have a common ratio. $960, 960, 960, 960, ...$ What type of sequence is this? The sequence has a common difference of $0$ and a common ratio of $1$ . It satisfies the conditions for both an arithmetic and a geometric sequence.