A population of mice increases by 10% every year. Define g n to be the number of mice after n years. Select the recurrence relation that describes the sequence {gn }. O a.gn (1.01)-9n-1 Ob.gn (01) 9n-1 +9n-2 Oc.gn (1.1)-9 n-1 O d.gn (-1)-9n-1 +9n-2
A population of mice increases by 10% every year. Define g n to be the number of mice after n years. Select the recurrence relation that describes the sequence {gn }. O a.gn (1.01)-9n-1 Ob.gn (01) 9n-1 +9n-2 Oc.gn (1.1)-9 n-1 O d.gn (-1)-9n-1 +9n-2
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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
Transcribed Image Text:QUESTION 7
A population of mice increases by 10% every year. Define g n to be the number of mice after n years. Select the recurrence relation that describes the sequence {gn }.
O a. gn (1.01). 9 n-1
Obgn =(.01) 9n-1
+ 9 n-2
Oc.gn = (1.1). 9 n-1
O d.gn (.1) 9n-1 +9n-2
QUESTION 8
What is the common ratio of the following geometric sequence?
27, 9, 3, 1, ...
O a. 27
O b. 1/3
O c. 9
O d. 3
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