# Math ( Can You check my Work?)

1.an = 3n - 1

2. an = 2(2n - 3)
3.an = 4^n
4.an = (2/3)^n
5. an = (-1)^n(n + 5)
6. an = (-1)^n + 1(n + 6)
7. an= n+3/2n-1
8. a1 = -5 and an = an-1 - 3 for n ≥ 2
9. a1 = -6 and an = -2an-1 for n ≥ 2
10.a1 = 4 and an = 3an-1 + 2 for n ≥ 2
11. Find a8 when a1 = -10, d = -3.

3 points
Question 16

Use the formula for the general term (the nth term) of an arithmetic sequence to find the indicated term of the sequence with the given first term, a1, and common difference, d.

Find a21 when a1 = 28, d = -5.

-77

128

-100

-72

3 points
Question 17

Write a formula for the general term (the nth term) of the arithmetic sequence. Then use the formula for an to find a20, the 20th term of the sequence.

1, 4, 7, 10, 13, . . .

an = 3n + 2; a20 = 62

an = n + 3; a20 = 23

an = 3n - 2; a20 = 58

an = 2n - 3; a20 = 37

3 points
Question 18

Write a formula for the general term (the nth term) of the arithmetic sequence. Then use the formula for an to find a20, the 20th term of the sequence.

25, 16 , 7, -2, . . .

an = -9n + 25; a20 = -155

an = -9n + 34; a20 = -146

an = 9n - 25; a20 = 155

an = 9n - 34; a20 = 146

3 points
Question 19

Solve the problem.

The population of a town is increasing by 200 inhabitants each year. If its population at the beginning of 1990 was 27,842, what was its population at the beginning of 1998?

222,680 inhabitants

29,442 inhabitants

29,242 inhabitants

445,360 inhabitants

3 points
Question 20

Find the indicated sum.

Find the sum of the first 50 terms of the arithmetic sequence: 3, -4, -11, -18, . . .

-8600

-8425

-347

-8420

3 points
Question 21

Find the indicated sum.

Find the sum of the first 48 terms of the arithmetic sequence: 2, 4, 6, 8, . . .

98

2359

2400

2352
Just reply if you can check my work and i will post my answers again

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1. I see problems and answer choices, but I don't see any of your work to check.

How do the first 11 expressions relate to the rest of the post?

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