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6 January, 23:15

Write an explicit formula formula for the sequence 2, 8, 14, 20, 26, ...

a. a_n = 2n-2

b. a_n = 2n+2

c. a_n=4n+2

d. a_n = 6n-4

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  1. Yesterday, 01:11
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    d. a_n = 6n - 4.

    Step-by-step explanation:

    The common difference (d) is 8-2 = 14-8 = 20-14 = 26-20 = 6.

    This is an Arithmetic Sequence with the first term (a1) is 2.

    The general form of the explicit formula is a_n = a1 + d (n - 1) so this sequence has the formula:

    a_n = 2 + 6 (n - 1)

    a_n = 2 + 6n - 6

    a_n = 6n - 4.
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