Write an explicit formula for the nth term of each arithmetic sequence. Then, find the sixth term. Explicit Formula - An = d(n - 1) + ai Sequence Explicit Formula 6th term 9, 16, 23, 30, a1= 9, d= 3 5, 1, -3, -7. . a1= 5, d= -7 000

Q: Use an=a1+(n-1)d and gn=g1re-1 to find: the 59th term of the arithmetic sequence 20, 16, 12, 8 . .…

A: Our aim is to find the 59th term of the arithmetic sequence given below:-20,16,12,8.....        -(i)

Q: Find the missing values. Assume the parentheses separated terms in the corresponding arithmetic…

A: Given: Terms are in arithmetic sequence  we know that difference between any two consecutive terms…

Q: List the first five terms of the sequence. (-1)" - 1 an Te %3! 1. 2.

A: Since you have asked question with multiple sub-parts in a single request, we would be answering…

Q: Find the recursive formula for the Arithmetic sequence. -24, -34, -44, -54, .. ...

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Q: A sequence starts with 128, and every term value in the sequence is a product of the previous term…

A: Using previous sequence,

Q: List the first five terms of the sequence. a₁ = 2, an+1 = 5an - 4 a₁ = az аз 34 as "I

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Q: 2n - 5 3. Generate the first 4 terms of the sequence from this expression: 5. 1/3 :: ::

A: We have to find first 4 terms of sequence (2n-5)/3

Q: Find the missing variable in the geometric sequence and write the first few terms of the sequence

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Q: In an arithmetic sequence where the first three terms are 3, 7, 11, find the sum of the first 100…

A: We know, in an arithmetic sequence, the sum of n terms: Sn = (n/2)* [2a + (n-1)*d] Where, a = first…

Q: Find the sum of the geometric sequence -3, 15, -75, 375, .. when there are 9 terms and select the…

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Q: Write a recursive formula for the sequence: {- 3, 1, 5, 9, 13, ...} o , an 17 aj = -3

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Q: Determine the value for x which makes the following sequence arithmetic. 2x-1, x+12, 3x-2

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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.