For each geometric sequence, write a recursive rule by finding the common ratio by calculating the ratio of consecutive terms. Write an explicit rule for the sequence by writing each term as the product of the first term and a power of the common ratio. n 1 2 3 4 5 an 8 72 648 5832 52,488

Q: Determine the thirteenth term in the sequence whose nth term is an= -6n a. -66 b. 19 c. -78 d. 94

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Q: Write the next three terms of the sequence A, C, E, G, I, . . ..

A: Our Aim is to write the next three terms of the sequence A,C,E,G.I,....

Q: Study the given sequence: 1, 2, 4, 7, 11, 16, 22, 29, 37, 46, ... what is the 120th term in the…

A: Given sequence is 1, 2, 4, 7, 11, 16, 22,...…

Q: Write the sequence in closed form. Make sure to indicate the domain. 3 %3D aj = 5

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Q: Help please

A: If you have any questions let me know in comment box thankyou for your question.

Q: Enter if the sequence below is: Arithmetic, Geometric, or Neither: -5√5,25,-25√5,... Enter the next…

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Q: Write the arithmetic sequence 37, 29, 21, 13, .. in the standard form:

A: Arithmetic series: An=A0+(n-1)d

Q: Write the arithmetic sequence – 14, – 17, – 20, – 23, ... in the standard form: An

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Q: Find ag and an for the arithmetic sequence. a1 =x, a2 =X+ 6

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Q: In the sequence 1, 5, -8, -2, -30, -20, and -78. Give the rule pattern or rule formula that can be…

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Q: Insert two arithmetic means between -31 and 23. Answer:

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Q: Find the term a4 for the sequence defined below:           a1 = -2                   an = 5an-1…

A: Given The given expressions are an=5an-1+10 and a1=-2.

Sequence and Series

A sequence is defined as a collection of things. Series is defined to sum the things one by one in the sequence.  It was invented by German mathematician Carl Friedrich Gauss.