3. Calculate the net reproductive rate in a population with 3.0 billion people (in year 1),increasing to 3.036 billion people (in year 2).A. R 0.0012B. R 0.01012C. R= 0.012D. R 0.1012E. R=1.012

Answered: Image /qna-images/answer/018368ee-3f41-4d33-85f1-5919f44e9bb1.jpg

Answered: 3. Calculate the net reproductive rate…

MATLAB: An Introduction with Applications

6th Edition

ISBN:9781119256830

Author:Amos Gilat

Publisher:Amos Gilat

Chapter1: Starting With Matlab

Section: Chapter Questions

Problem 1P

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8.3 = 14.5 + 5x Ox=-11.2 Ox= -1.24 O x = 1.24 O x = 11.2 %3D
A certain city's power company charges their residents for electricity usage on a daily basis. There is a basic charge of 11.57 cents. For each day the first 10 kWh cost 4.81 cents per kWh and any additional kWhs are 9.69 per kWh. (A kWh, or kilowatt-hour, is a unit of energy.) (a) Complete the following table using the information provided above. kWhkWh 0 5 10 15 20 cost (dollars)cost (dollars) kWhkWh 25 30 35 40 cost (dollars)cost (dollars) (b) We can define a piecewise function f(x)f(x) where xx is the kWh used in a day and f(x)f(x) is the cost, in dollars. This function would have the form f(x)={g(x)h(x)ififx∈Ax∈Bf(x)={g(x)ifx∈Ah(x)ifx∈B What functions g(x)g(x) and h(x)h(x) make up the piecewise function f(x)f(x)? g(x)=g(x)= for A = h(x)=h(x)= for B = Hint: A and B are intervals. If an interval uses ±∞±∞ write inf or -inf . (c) Using the above function, what is the cost of 26 kWh? dollars. (d) For 3 dollars, what is the maximum kWh usage for one…
4. Calculate the average annual rate of increase in a population with 3.0 billion people (in year 1), increasing to 3.036 billion people (in year 2). A. r=-0.012% B.r=-0.12% C.r -1.2% D.r +1.2% E.r +12.0% %3D
EXERCISE 18.2 2. y= 3x +6 1. yax-1 4. y+2x 3 3. y=-+ 2 Gradient ords ent - the change en two ates change in the gradient between (2; 4) and (4; 6) is B2 Answers A(2: 4) 4- 1. The co The g Gradient change in yatue change in wakue 2. The The 3. TH

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3. Calculate the net reproductive rate in a population with 3.0 billion people (in year 1), increasing to 3.036 billion people (in year 2). A. R 0.0012 B. R 0.01012 C. R= 0.012 D. R 0.1012 E. R 1.012