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Intermediate Algebra Question!?
13.Write down the nth term of each sequence suggested by the pattern: Please Show Work
a) 3, 8, 13, 18, ....... b) 1/4,1/16,1/64,1/256....
15. Write the given series in summation notation: Please Show Work
a) 23 + 19 + 15 + 11 + 7 + 3
b) 1 - 8 + 27 - 64 + 125
2 Answers
- 9 years agoFavorite Answer
13.
a)
8-3 = 5
13-8 = 5
so slope = 5
a(n) = 5n + ?
3 = 5(1) + ?
? = -2
a(n) = 5n - 2
b)
1/16 - 1/4 = -3/16
1/64 - 1/16 = -3/64
this is a geometric sequence
1/16 / 1/4 = 1/4
1/64 / 1/16 = 1/4
so r=1/4
a(n) = a1(r)^(n-1)
1/4 = 1/4(1/4)^(1-1) = 1/4
so a(n) = 1/4(1/4)^(n-1)
15.
a)
summation notation can't be written here. a picture of it is here:
http://www.google.com/imgres?um=1&hl=en&sa=N&biw=1...
going from there, you first must find the equation:
19-23=-4
15-19=-4
so slope = -4
23 = -4(1) + ?
? = 27
a(n) = -4n + 27
stopping point:
3 = -4n + 27
n = 6
typical element: (-4n + 27)
starting point: 1
b)
arithmetic series?
-8 - 1 = -9
27 - (-8) = 35
geometric series?
-8/1 = -8
27/(-8) = -3.375
this is a special series.
we know that 1 = 1^3
8 = 2^3
27 = 3^3
64 = 4^3
125 = 5^3
and it alternates between positive and negative, starting with positive
so,
the equation is: a(n) = (-1)^(n-1) * n^3 (there are multiple ways to write this, but ill stick w/ this since it shows you how i got it)
stopping point:
125 = n^3
n = 5
typical element: ((-1)^(n-1) * n^3)
starting point: 1
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