8. a) List the first five terms of the sequence defined by a, =7 3n-2 b) Determine whether the sequence is increasing, decreasing, monotonic, or not monotonic? Why? c) Is the sequence bounded? If so, what are the bounds?

Q: The 2 – tail of the sequence Y = (1, 3, 5, 7, 9,... , 2n – 1, . ..) is: O Y = (7,9,..., 2n + 5, ...)…

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Q: The limit of the sequence (극n(n2+ 1)-In(2n + 1마- Select one: а. 1 8 b. In2 C. - In2 d. -2 e. None of…

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Q: I need help ()))((((

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Q: Let (a,) be a monotone sequence of real numbers. Which of the following statements about (a,) is…

A: Thanks for the question :)And your upvote will be really appreciable ;)

Q: Let a(n) = 7, 14, 21, 28, ..., 7n,. be a sequence. Let a: N → N a) State the domain and codomain. b)…

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Q: 25. Write the nth term of the sequence 2, 8/3, 32/9, 128/27... as a function of n.

A: Given,          2,  83, 329. 12827, . .  .

Q: What is the common difference of the arithmetic sequence 5,8, 11, 14? 1) 2) -3 3) 3 4) 9

A: Given arithmetic sequence is 5,8,11,14 find the common difference of arithmetic sequence  d=an-an-1…

Q: The greatest lower bound for the sequence {2, 4, 8, 16, 32, 64, . } is

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Q: (b) Determine whether the sequence S:4,5, 3,4, 4, 6, 2, 3, 2,3,0,0,1,1,2, 2 is graphical? If so,…

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Q: Which sequence could be described by the recursive definition: tn+1 = -1(tn) + 3 O A. (-9, 6, -3, 0,…

A: Given recursive formula is tn+1=-1tn+3.

Q: The sum of the first 20 terms of the sequence 0.7, 0.77, 0.777, ... is

A: The given sequence is 0.7,0.77,0.777,...... The sum geometric sequence with common ratio r<1 ,of…

Q: Represent the sequence 2, 8, 14, 20, ... in words a) b) algebraically c) graphically

A: Given sequence is 2,8,14,20

Q: Find an a and y such that 3, x, y, 42, ... becomes an arithmetic sequence. (Hint: and y should be…

A: We need to find x and y such that 3,x,y,42 are in Arithmetic sequence and x and y such that…

Q: 2. For the sequence 1, 5, 12, 22, 35, 51, ... i) Use subscript notation to write a recursive formula…

A: The explicit rule for a sequence is used to define the general term of a sequence. For example, the…

Q: 4(2¹ – 9) - O a) The sequence isbounded Ob) The sequence is unbounded an

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Q: 5. Use polynomial fitting to find a closed formula for the sequence (ªn)n € N₁: 1,3, 11, 31, 69, ...

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Q: What would be the 31 st term of the sequence x2, x, 1 А. х28 1 В. x26 C. x28 1 D. x33

A: A geometric progression, also known as a geometric sequence, is a sequence of non-zero numbers where…

Q: 2a. Find a formula for the nth term of the arithmetic sequence below. 1,_,4, , 7, ...

A: Solve by formula

Q: 3 ) Determine the commnon difference, the fifth term, the nth term, and the 100th term of the…

A: An arithmetic sequence can be defined by an = a1+n-1·d where an is the nth term in the sequence, a1…

Q: 15. Write the first five terms of the sequence, and explain what the fifth term means in the context…

A: We have to write the first five terms of the sequence, and explain what the fifth term means in the…

Q: Find an increasing subsequence of maximal length and a decreasing subsequence of maximal length in…

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Q: Simone wrote the sequence 5, 7, 9, 11, .... (4.3) a) Write an algebraic expression for the nth term…

A: Given Simone wrote the sequence 5,7,9,11......

Q: 4) Find x if the sequence 3, 6, 2x+5, is a) arithmetic b) geometric.

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Q: There exists a sequence whose range (the set of values of its terms) is open.

A: True

Q: Find the missing values of the arithmetic sequence A) s-r , 2r+2s , 5r+3s ,6 , ….. B) 6, a-b , 2a+b…

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Q: What is the 100th term of a sequence of number in which, for every positive integer x, the sum of…

A: In the given question, concept of summation series is used. Summation Series The total of the series…

Q: Give the first six terms of the following sequences. You can assume that the start with an index of…

A: Increasing sequence : If an is any sequence and an≤an+1 for all n .Then an is called to be…

Q: 20. What is the 20th term of the seq 17, 14, 11, 8,...? [A] -40 [B] -34 [C]-31 [D] -25

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Q: 2) A sequence is defined using a recursive definition as: a = 5, a, = 11, and a, = a,-1+ 2a,,-2…

A: given: A sequence is defined using a recursive definition as : we have to determine the value of .

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.