x + 5(fg)(x)9x + 25Domain:(- оо, а) U (а, b) U (b, со)O (-∞, a] U [b, ∞)O (-0, a) U (a, ∞)O (-∞, ∞)O (-∞, a) U (b, ∞)11-25/9a =12DNE131144x(Don't forget to simplify)Domain: [Remember to find the domain before simplifying the function.]O (-∞, a) U (b, ∞)(- 0, a) υ (a, b) υ (b, οo)O (-00, a] U [b, ∞)O (-0, 0)O (-∞, a) U (a, o)a =16-517bsymbolic formatting help

We are solving the first question and for the next question post the question again and also mention…

Answered: x + 5 (fg)(x) = 9x + 25

Math

Calculus

x + 5 (fg)(x) = 9x + 25

Linear Algebra: A Modern Introduction

4th Edition

ISBN:9781285463247

Author:David Poole

Publisher:David Poole

Chapter2: Systems Of Linear Equations

Section2.4: Applications

Problem 47EQ

See similar textbooks

Similar questions

Population Genetics-First Cousins This is a continuation of Exercise 5. Double first cousins are first cousins in two waysthat is, each of the parents of one is a sibling of a parent of the other. First cousins in general have six different grandparents whereas double first cousins have only four different grandparents. For mating between double first cousins, the proportions of the genotypes of the children can be accounted for in terms of those of parents, grandparents, and great-grandparent: 3=122+14+18. a. Find all solutions to the cubic equation above and Identify which is 1. b. After 5 generations, what proportion of the population will be homozygous? c. After 20 generations, what proportion of the population will be homozygous? 5. Population Genetics In the study of population genetics, an important measure of inbreeding is the proportion of homozygous genotypesthat is, instances in which the two alleles carried at a particular site on an individuals chromosomes are both the same. For population in which blood-related individual mate, them is a higher than expected frequency of homozygous individuals. Examples of such populations include endangered or rare species, selectively bred breeds, and isolated populations. in general. the frequency of homozygous children from mating of blood-related parents is greater than that for children from unrelated parents Measured over a large number of generations, the proportion of heterozygous genotypesthat is, nonhomozygous genotypeschanges by a constant factor 1 from generation to generation. The factor 1 is a number between 0 and 1. If 1=0.75, for example then the proportion of heterozygous individuals in the population decreases by 25 in each generation In this case, after 10 generations, the proportion of heterozygous individuals in the population decreases by 94.37, since 0.7510=0.0563, or 5.63. In other words, 94.37 of the population is homozygous. For specific types of matings, the proportion of heterozygous genotypes can be related to that of previous generations and is found from an equation. For mating between siblings 1 can be determined as the largest value of for which 2=12+14. This equation comes from carefully accounting for the genotypes for the present generation the 2 term in terms of those previous two generations represented by for the parents generation and by the constant term of the grandparents generation. a Find both solutions to the quadratic equation above and identify which is 1 use a horizontal span of 1 to 1 in this exercise and the following exercise. b After 5 generations, what proportion of the population will be homozygous? c After 20 generations, what proportion of the population will be homozygous?
Maximize Z=100x1 + 150x2 Subject to 8000x1 + 4000x2 ≤ 40000 15x1 + 30x2 ≤ 200 x1, x2 ≥ 0 and Integer work using the Branch and Bound method
How to find the minimum value of y for the equation: 5.79702sin(0.009055x) +8.499779
The total production P of a certain product depends on the amountL of labor and the amount K of capital investment. If the cost of a unit of labor is m and the cost of a unit of capital is n , and the company can spend only p dollars as its total budget, then maximizing the production P is subject to mL=nK = p. Show that the maximum production occurs when L= (αp)/m , K= ((1-α)p)/n Note that P= bLαK1-α , 0<α<1
The curve enters the window in the second quadrant, goes down and right, and exits the window nearly vertical at the approximate point (−7.2, −3). The curve reenters the window nearly vertical at the approximate point (−6.7, −3), goes up and right becoming less steep, crosses the x-axis at x = −5, goes up and right becoming more steep, and exits the window at the point (−3.3, 3). The curve reenters the window nearly vertical at the approximate point (−2.9, 3), goes down and right, changes direction at the approximate point (−1.5, 0.5), goes up and right, and exits the window nearly vertical at the approximate point (−0.1, 3). The curve reenters the window nearly vertical at the approximate point (0.2, 3), goes down and right, changes direction at the approximate point (1.6, −2), goes up and right, changes direction at the approximate point (4.3, 2.7), goes down and right, and exits the window nearly vertical at the approximate point (5.8, −3). The curve reenters the window nearly…
Find absolute maximum and minimum points, if they exist, of f(x)=x^3+x^2-X+1 on the interval [-2,1/2]. Need to show work to find all critical points in the interval
Let us think of the issue as the proportion of Czechoslovak territory given to Germany. Possible outcomes can be plotted on a single dimension, where 0 implies that Germany obtains no territory and 1 implies that Germany obtains all of Czechoslovakia: Most countries at Munich (“Allies” for short) wish to give nothing to Germany: their ideal point is 0, which gives them utility of 1. Their worst possible outcome is for Germany to take all of Czechoslovakia; hence an outcome of 1 gives them utility of 0. In between these extremes, the Allies could propose a compromise, X, which gives them utility of 1 – X. The question for the Allies is whether to propose a compromise or fight a war with Germany, which they are sure will ensue if they offer nothing. If they propose a compromise and Germany accepts, they get a payoff of 1 – X. If they fight, they win with probability p and lose with probability 1 – p. If they win, they get their ideal outcome (0) but pay a cost of .2; the payoff for…
Let us think of the issue as the proportion of Czechoslovak territory given to Germany. Possible outcomes can be plotted on a single dimension, where 0 implies that Germany obtains no territory and 1 implies that Germany obtains all of Czechoslovakia: Most countries at Munich (“Allies” for short) wish to give nothing to Germany: their ideal point is 0, which gives them utility of 1. Their worst possible outcome is for Germany to take all of Czechoslovakia; hence an outcome of 1 gives them utility of 0. In between these extremes, the Allies could propose a compromise, X, which gives them utility of 1 – X. The question for the Allies is whether to propose a compromise or fight a war with Germany, which they are sure will ensue if they offer nothing. If they propose a compromise and Germany accepts, they get a payoff of 1 – X. If they fight, they win with probability p and lose with probability 1 – p. If they win, they get their ideal outcome (0) but pay a cost of .2; the payoff for…
Let us think of the issue as the proportion of Czechoslovak territory given to Germany. Possible outcomes can be plotted on a single dimension, where 0 implies that Germany obtains no territory and 1 implies that Germany obtains all of Czechoslovakia: Most countries at Munich (“Allies” for short) wish to give nothing to Germany: their ideal point is 0, which gives them utility of 1. Their worst possible outcome is for Germany to take all of Czechoslovakia; hence an outcome of 1 gives them utility of 0. In between these extremes, the Allies could propose a compromise, X, which gives them utility of 1 – X. The question for the Allies is whether to propose a compromise or fight a war with Germany, which they are sure will ensue if they offer nothing. If they propose a compromise and Germany accepts, they get a payoff of 1 – X. If they fight, they win with probability p and lose with probability 1 – p. If they win, they get their ideal outcome (0) but pay a cost of .2; the payoff for…
A closed right circular cylinder will be built with two types of metal. The base and the top of the cylinder will be constructed of metal that has a value of $ 2 per cm2, while The side surface of the cylinder will be constructed of a metal that costs $ 2.5 per cm2. The function that allows to minimize the cost of manufacturing said cylinder is given by: the answers are in the first attached image
The finite region bounded by x=y^2 and x=6-2y^2 rotated around the line x=8. The region bounded by the x-axis, y=x^2 and y=2-x rotated around the x-axis. The region bounded by the x-axis, y=x^2 and y=2-x rotated around the y-axis.
How do you find the critical point of 1/x+3