A population with three age classes has a Leslie matrix L =compute x₁, x₂, and x3.X1 =x3 =60090801010H54072183890957.610.90140 00.8 0If the initial population vector is xo =100100100

Answered: A population with three age classes has…

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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0 1 0.6 O A population with four age classes has a Leslie matrix L = 0 00 X1 x2 X3 80 6 H = 7 4 = 66 80 1.5 1.6 0000 2 0 0.7 0 5 0 0 0.4 0 If the initial population vector is xo = 10 10 10 10 compute X₁, X₂, and X3.
A Leslie Matrix is given below: [ 3.4 3 3 3 ] [ 0.6 0 0 0 ] [ 0 0.3 0 0 ] [ 0 0 0.5 0 ] 1) What is the % (percentage) of the 1 year olds that survive into the 2 year old age group? 2) What is the average for 2 year old females to have a female offspring?
4.8 Find the SVD of the matrix 3 2 2 A = 2 3 -2
A Leslie matrix is given below with the usual age groups, 0 year old (0-1), 1 year olds (1-2), etc. 0 3.5 01 0.8 0 0 0 0.2 0 Compute the population in years 1 and year 2 when the initial population has 100 newborns, 60 one-year- olds and 20 two-year-olds. X₁ X₂ 000
Consider the matrix Transcribed Image Text: Consider the matrix A = 20 0-2 10 2 0-1 111201 A = 0 1 1 -1 1 1 1 2 0 2 0 -2 02 0 (a) Find the line of best fit for the data points (-1, –4), (0, −1), (1, 2) and (3,8) and the least square error.
A Leslie matrix is given below with the usual age groups, 0 year old (0-1), 1 year olds (1-2), etc. 0 2.5 07 0.6 0 Lo 0.4% Compute the population in years 1 and year 2 when the initial population has 100 newborns, 60 one-year- olds and 40 two-year-olds. X₁ =
Pls heLP ASAP
How many determined (basic) variables does each augmented matrix have? a. One b. Two C. Two d. Four [1 0 0 0 1 00 [1 10 0 0 0 -4 8:] 0 [1 0 HA 0 1 0 [1 0 1 000 0 -2 -6 0 0 0
The matrix I-Q can be calculated as: O 1 - Q = 1- Q = 1 - Q = O 1 - Q = QUESTION 4 1.0 0.0 0.0 0.0 1.0 1.0 0.0 0.0 1.0 1.0 0.0 0.0 1.0 O None of the above 1.0 0.0 0.0 1.0 N = (1-Q)-¹= N = (1-0)-¹= N = (1-0)-¹= I O None of the above 0.4 0.2 0.1 0.1 0.0 0.4 0.1 0.1 N = (1-Q)-¹=- 0.5 0.0 0.6 0.1 Compute the fundamental matrix N = (1-Q) -¹ 0.4 0.1 0.2 0.1 0.6 -0.2 -0.1 0.9 1.0 -0.4 -0.1 0.8 0.5 0.0 -0.6 0.9 0.6 -0.1 -0.2 0.9 1 0.9 0.2 (0.6) (0.9)-(-0.2) (-0.1) 0.1 0.6 1 0.9 0.1 (0.6) (0.9)-(-0.2) (-0.1) 0.2 0.6 1 0.8 0.4 (1.0) (0.8) (-0.1) (-0.4) 0.1 1.0 1 0.9 0.0 (0.5) (0.9)-(-0.6) (0.0) 0.6 0.5 = = 1 0.52 1 0.52 0.9 0.2 0.1 0.6 0.9 0.1 0.2 0.6 1 0.8 0.4 0.76 0.1 1.0 1 0.9 0.0 0.45 0.6 0.5 90 20 52 52 10 60 52 50 90 10 52 52 20 60 52 50 40 20 38 38 5 50 38 38 90 0 60 50 45 45 || 1.7308 0.3846 0.1923 1.1538 1.7308 0.1923 0.3846 1.1538 1.0526 0.5263 0.1316 1.3158 2.0000 0.0000 1.3333 1.1111
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A population with three age classes has a Leslie matrix L = compute x₁, x₂, and x3. X1 = x3 = 600 90 80 1010 H 540 72 1838 909 57.6 1 0.9 0 14 0 0 0.8 0 If the initial population vector is xo = 100 100 100