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While sorting some beads, Grace put 862862 beads in the first jar, 862862 beads in the second jar, 862862 beads in the third jar, and 862862 beads in the fourth jar. What kind of sequence is this?\newlineChoices:\newline(A) arithmetic\newline(B) geometric\newline(C) both\newline(D) neither

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Q. While sorting some beads, Grace put 862862 beads in the first jar, 862862 beads in the second jar, 862862 beads in the third jar, and 862862 beads in the fourth jar. What kind of sequence is this?\newlineChoices:\newline(A) arithmetic\newline(B) geometric\newline(C) both\newline(D) neither
  1. Sequence: Grace put 862862 beads in each of the four jars. Let's list the number of beads in the order they were placed in the jars.\newlineSequence: 862,862,862,862862, 862, 862, 862
  2. Consecutive Differences: Are the differences between consecutive terms equal?\newline862862=0862 - 862 = 0\newline862862=0862 - 862 = 0\newline862862=0862 - 862 = 0\newlineThe difference between each consecutive term is the same and equals 00.
  3. Consecutive Ratios: Are the consecutive ratios of the sequence equal?\newline862862=1\frac{862}{862} = 1\newline862862=1\frac{862}{862} = 1\newline862862=1\frac{862}{862} = 1\newlineThe ratio between each consecutive term is the same and equals 11.
  4. Sequence Type: The sequence has:\newlinea common difference of 00.\newlinea common ratio of 11.\newlineWhat type of sequence is 862,862,862,862862, 862, 862, 862?\newlineSince the sequence has a constant difference and a constant ratio, it is both an arithmetic and geometric sequence.

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