A Leslie matrix is given below with the usual age groups, 0 year old (0-1), 1 year olds (1-2), etc.0 2.5 070.6 0Lo 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 =

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Answered: A Leslie matrix is given below with the…

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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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
Suppose they conducted another set of experiment with increased sample size and saw that the three feed additives have different mean cortisol level. Table below showed summary of Tukey's HSD. Summarize the result of Tukey's HSD in Table 2 and provide synthesis. Table 1. Matrix of HSD's test result for the experiment Treatments Mean difference p- value A2 - Al -0.8960 0.00154 A3 - Al -0.9040 0.00129 A3 A2 -0.0080 0.99907 Table 2. Summary of HSD's result Summary (in letter or in dot form) Treatment Mean SD Al 2.572 0.2546959 A2 1.676 0.3041874 АЗ 1.668 0.3562583 Synthesis:
A chi-square test for independence produces a chi-square statistic with df = 2. The data for this research study form a 2×2 matrix with four separate categories. a True b False
Q7: A factory produces three items A, B and C. Annual sales are given below: City Delhi Mumbai A 5000 6000 Products B 1000 10000 C 20000 8000 If the unit price of the items are Rs. 2.50/-, Rs. 1.25/- and Rs. 1.50/- respectively, find the total revenue in each city with the help of matrices.
The Matrix A = -529 has an eEng enualup ) = 2 A o -6 -3 -1 4- Find an ocrganunluo for this oingoncalus ニ

For the matrix bellow answer each of the following using one instruction only z=[10,-5,0.8,11;3,7,-0.9,45;4,6,1,32] extract the matrix e=[10,0.8;4,1] * Your answer sort each column in ascending order * Your answer summation of last row Your answer delete the second and third column * Your answer add new column with value [1,-1,2] *
A car rental service in a certain town has a fleet of about 600 cars, at three locations. A car rented at one location may be returned to any of the three locations. The various fractions of cars returned to the three locations are shown in the matrix to the right. Suppose that on Monday there are 295 cars at the airport (or rented from there), 65 cars at the east side office, and 240 cars at the west side office. What will be the approximate distribution of cars on Wednesday? Cars Rented From: Airport East West 0.95 0.03 0.12 0.00 0.94 0.06 0.05 0.03 0.82 Returned To: Airport East West On Wednesday, 274 cars will be at the airport, 52 cars will be at the East location, and 274 cars will be at the West location. (Round to the nearest integer as needed.)

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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 01 0.6 0 0 0 0.4 0 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 =