Owl modeljuvenile survivalSubadult survivaladult survivaladult birth raten01234567891011121314151617181920212223242526272829300.180.710.940.33j_n9008589249068888748598458318188047917787657537417287167056936826716606490000000s_n5001621541661631601571551521501471451421401381361331311291271251231211191170OOO OO00000a_n26002799274626912648260525622520247824382398235823202282224422072171213621002066203219991966total14001020107810721051103410171000984968952936921906891876862848834820807793780767117000OOOO000(j_n+1)/(j_n)new population with oldGrowthGrowth Factor factorjuveniles#DIV/0!#DIV/0!#DIV/0!#DIV/0!0.9533333333 0.95333333330.3241.076538462 1.076538462 0.95333333330.9810932476 0.9810932476 1.0765384620.9799305191 0.9799305191 0.98109324760.9838671302 0.9838671302 0.97993051910.9837434526 0.9837434526 0.98386713020.9835739055 0.9835739055 0.98374345260.9835868958 0.9835868958 0.98357390550.9835938335 0.9835938335 0.98358689580.9835929503 0.9835929503 0.98359383350.983592682 0.983592682 0.98359295030.983592733 0.983592733 0.9835926820.9835927426 0.9835927426 0.9835927330.9835927399 0.9835927399 0.98359274260.9835927396 0.9835927396 0.98359273990.9835927398 0.9835927398 0.98359273960.9835927398 0.9835927398 0.98359273980.9835927398 0.9835927398 0.98359273980.9835927398 0.9835927398 0.98359273980.9835927398 0.9835927398 0.98359273980.9835927398 0.9835927398 0.98359273980.9835927398 0.9835927398 0.98359273980.9835927398 0.9835927398 0.98359273980 0.9835927398#DIV/0!#DIV/0!subadults0Growthfactor adults#DIV/0!#DIV/0!#DIV/0!#DIV/0!#DIV/0!#DIV/0!#DIV/0!#DIV/0!#DIV/0!#DIV/0!#DIV/0!0 We will now explore and "verify" the claims made in Example 10 from Topic 16. Specifically, wewill:a. Determine the long-term behavior of the population under the original model.b. Check out the growth rates for the sub-populations under the original model.c. Determine how long it will take the population to decrease to a certain percentage of itsoriginal value.d. Repeat the investigation on the long-term behavior and the growth rates for the modelwhen conservation efforts take place.e. Find the juvenile survival rate needed to save the population from eventual extinction.

The long-term behavior of the population under the original model can be analyzed by looking at the…

We will now explore and "verify" the claims made in Example 10 from Topic 16. Specifically, we will: a. Determine the long-term behavior of the population under the original model. b. Check out the growth rates for the sub-populations under the original model. c. Determine how long it will take the population to decrease to a certain percentage of its original value. d. Repeat the investigation on the long-term behavior and the growth rates for the model when conservation efforts take place. e. Find the juvenile survival rate needed to save the population from eventual extinction.

We will now explore and "verify" the claims made in Example 10 from Topic 16. Specifically, we will: a. Determine the long-term behavior of the population under the original model. b. Check out the growth rates for the sub-populations under the original model. c. Determine how long it will take the population to decrease to a certain percentage of its original value. d. Repeat the investigation on the long-term behavior and the growth rates for the model when conservation efforts take place. e. Find the juvenile survival rate needed to save the population from eventual extinction.

ENGR.ECONOMIC ANALYSIS

14th Edition

ISBN:9780190931919

Author:NEWNAN

Publisher:NEWNAN

Chapter1: Making Economics Decisions

Section: Chapter Questions

Problem 1QTC

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Concept explainers

Tax Incidence Analysis

Tax incidence analysis is a kind of economic analysis. It helps to understand the division of tax burden between stakeholders. Tax incidence also relates to the price elasticity of demand and supply. The producers and consumers may valuate their tax burden with the help of tax incidence analysis. It also helps to calculate the burden of a new tax. It is the effect of a particular tax and analysis of tax occurrence in the economy.

Question

Owl model
juvenile survival
Subadult survival
adult survival
adult birth rate
n
0
1
2
3
4
5
6
7
8
9
10
11
12
13
14
15
16
17
18
19
20
21
22
23
24
25
26
27
28
29
30
0.18
0.71
0.94
0.33
j_n
900
858
924
906
888
874
859
845
831
818
804
791
778
765
753
741
728
716
705
693
682
671
660
649
0
0
0
0
0
0
0
s_n
500
162
154
166
163
160
157
155
152
150
147
145
142
140
138
136
133
131
129
127
125
123
121
119
117
0
OOO OO
0
0
0
0
0
a_n
2600
2799
2746
2691
2648
2605
2562
2520
2478
2438
2398
2358
2320
2282
2244
2207
2171
2136
2100
2066
2032
1999
1966
total
1400
1020
1078
1072
1051
1034
1017
1000
984
968
952
936
921
906
891
876
862
848
834
820
807
793
780
767
117
0
0
0
OOOO
0
0
0
(j_n+1)/(j_n)
new population with old
Growth
Growth Factor factor
juveniles
#DIV/0!
#DIV/0!
#DIV/0!
#DIV/0!
0.9533333333 0.9533333333
0.324
1.076538462 1.076538462 0.9533333333
0.9810932476 0.9810932476 1.076538462
0.9799305191 0.9799305191 0.9810932476
0.9838671302 0.9838671302 0.9799305191
0.9837434526 0.9837434526 0.9838671302
0.9835739055 0.9835739055 0.9837434526
0.9835868958 0.9835868958 0.9835739055
0.9835938335 0.9835938335 0.9835868958
0.9835929503 0.9835929503 0.9835938335
0.983592682 0.983592682 0.9835929503
0.983592733 0.983592733 0.983592682
0.9835927426 0.9835927426 0.983592733
0.9835927399 0.9835927399 0.9835927426
0.9835927396 0.9835927396 0.9835927399
0.9835927398 0.9835927398 0.9835927396
0.9835927398 0.9835927398 0.9835927398
0.9835927398 0.9835927398 0.9835927398
0.9835927398 0.9835927398 0.9835927398
0.9835927398 0.9835927398 0.9835927398
0.9835927398 0.9835927398 0.9835927398
0.9835927398 0.9835927398 0.9835927398
0.9835927398 0.9835927398 0.9835927398
0 0.9835927398
#DIV/0!
#DIV/0!
subadults
0
Growth
factor adults
#DIV/0!
#DIV/0!
#DIV/0!
#DIV/0!
#DIV/0!
#DIV/0!
#DIV/0!
#DIV/0!
#DIV/0!
#DIV/0!
#DIV/0!
0

We will now explore and "verify" the claims made in Example 10 from Topic 16. Specifically, we
will:
a. Determine the long-term behavior of the population under the original model.
b. Check out the growth rates for the sub-populations under the original model.
c. Determine how long it will take the population to decrease to a certain percentage of its
original value.
d. Repeat the investigation on the long-term behavior and the growth rates for the model
when conservation efforts take place.
e. Find the juvenile survival rate needed to save the population from eventual extinction.

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