Determine a formula for 12+ For n=1, + For n = 2, 12+ For n = 3, 1 1-2 For n = 4, 12+ 1 2-3 + + n.(n+1) (Enter the fraction in the form alb.) 1 + 2-3 n-(n+1) =(Click to select) v 1 + + 2-3 n-(n+1) =(Click to select) V 1 + + ... + 2-3 n.(n+1) =(Click to select) V 1 1 For n = 5, 1½ + 1 + + ... + 2-3 n.(n+1) =(Click to select) V 1-2 2.3 : + 1 n.(n+1) =(Click to select) V Identify the formula for the given sum, derived from the values obtained n = 1 to 5. On/(n - 1) n/(n+1) O (n+2)/(n+1) O (n+1)/n O (n − 1)/(n + 1)

Algebra: Structure And Method, Book 1
(REV)00th Edition
ISBN:9780395977224
Author:Richard G. Brown, Mary P. Dolciani, Robert H. Sorgenfrey, William L. Cole
Publisher:Richard G. Brown, Mary P. Dolciani, Robert H. Sorgenfrey, William L. Cole
Chapter11: Rational And Irrational Numbers
Section11.2: Decimal Forms Of Rational Numbers
Problem 42WE
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Determine a formula for 12 +
For n=1, 1/2
+
2.3
1
+ + +
2:3
n-(n+1)
+
n.(n+1)
. (Enter the fraction in the form a/b.)
(Click to select) v
For n = 2,
1
+
+ ... +
(Click to select)
1-2
2-3
n.(n+1)
1
For n = 3,
+
1-2
2.3
For n = 4, 1/2
+
+ +
+ ... +
(Click to select) ▼
n.(n+1)
1
.+
2.3
D
(Click to select) ✓
n-(n+1)
1
For n = 5, +
+ .+
=
(Click to select) ▼
1:2
2.3
n.(n+1)
Identify the formula for the given sum, derived from the values obtained n = 1 to 5.
On/(n - 1)
On/(n + 1)
O (n+2)/(n+1)
O(n+1)/n
O (n - 1)/(n+1)
Transcribed Image Text:Determine a formula for 12 + For n=1, 1/2 + 2.3 1 + + + 2:3 n-(n+1) + n.(n+1) . (Enter the fraction in the form a/b.) (Click to select) v For n = 2, 1 + + ... + (Click to select) 1-2 2-3 n.(n+1) 1 For n = 3, + 1-2 2.3 For n = 4, 1/2 + + + + ... + (Click to select) ▼ n.(n+1) 1 .+ 2.3 D (Click to select) ✓ n-(n+1) 1 For n = 5, + + .+ = (Click to select) ▼ 1:2 2.3 n.(n+1) Identify the formula for the given sum, derived from the values obtained n = 1 to 5. On/(n - 1) On/(n + 1) O (n+2)/(n+1) O(n+1)/n O (n - 1)/(n+1)
part.
Give a big-O estimate for each of these functions. For the function g in your estimate f(x) is O(g(x)), use a simple function g
of smallest order.
If f(x) = (n+n2+ 5)(n!+ 5") then g(x) =
Multiple Choice
n!
nn
n+n!
nnn!
Transcribed Image Text:part. Give a big-O estimate for each of these functions. For the function g in your estimate f(x) is O(g(x)), use a simple function g of smallest order. If f(x) = (n+n2+ 5)(n!+ 5") then g(x) = Multiple Choice n! nn n+n! nnn!
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