A geometric sequence is a sequence in which each term is the same multiple r of the previous term. (a) Give four different examples of a geometric sequence. For each one, make the first term equal to 1 but use a different value of r. Make sure you vary your choices of r to be wildly different kinds of numbers. (b) There are infinitely many possible choices for r. Which value(s) of r will result in a sequence that converges? Explain your reasoning.

Q: Give an example of a sequence where the sequences given by the even and by the odd terms both…

A: So here you have a easy example,of a sequence where the sequences given by the even and by the odd…

Q: (1 point) Find a formula for the general term a, of the arithmetic sequence (starting with a1): {4,…

A: a1=4 a2=-2 a3=-8 a4=-11 Note that commond difference d=-6

Q: The nth term of the geometric sequence is . a1 = 17, r = -2, n = 8.

A: Given that, a1 = 17, r = -2, n = 8

Q: Find the 10th term of the arithmetic sequence in which a1=12 and d = 9.1.

A: It is given that, a1=12d=9.1   It is known that nth term of arithmetic sequence can be found  by…

Q: Give an example of an arithmetic sequence and geometric sequence, each with at least 6 terms

A: