11) Fill in the table below, make the graph, and identify the key features.n(x) = log,;%3D55515451353n(x)) When are the functionvalues positive? Whennegative?a) What is the domain of this function?d) For what intervals is this function increasing?b) What is the range of this function?e) For what intervals is this function decreasing?c) x-intercept =y-intercept =.8) Describe the endbehaviors of the function.0 15 20 25 30 3 40 46 S0 56 0 65 70 75 80 s 90 6 100 105 110 115 120 125 130 135 140 9) Fill in the table below, make the graph, and identify the key features.k(x) = logx11001101101001000k(x)) When are the functionvalues positive? Whennegative?a) What is the domain of this function?d) For what intervals is this function increasing?b) What is the range of this function?e) For what intervals is this function decreasing?c) x-intercept =,y-intercept = .4g) Describe the endbehaviors of the function.321520 25 30 35 40 6 50 55 60 6 7o 75 0 6 0 6 100-3-52.

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11) Fill in the table below, make the graph, and identify the key features. n(x) = log,; %3D 5 5 5 15 45 135 3 n(x) ) When are the function values positive? When negative? a) What is the domain of this function? d) For what intervals is this function increasing? b) What is the range of this function? e) For what intervals is this function decreasing? c) x-intercept = y-intercept =. 8) Describe the end behaviors of the function. 0 15 20 25 30 3 40 46 S0 56 0 65 70 75 80 s 90 6 100 105 110 115 120 125 130 135 140

11) Fill in the table below, make the graph, and identify the key features. n(x) = log,; %3D 5 5 5 15 45 135 3 n(x) ) When are the function values positive? When negative? a) What is the domain of this function? d) For what intervals is this function increasing? b) What is the range of this function? e) For what intervals is this function decreasing? c) x-intercept = y-intercept =. 8) Describe the end behaviors of the function. 0 15 20 25 30 3 40 46 S0 56 0 65 70 75 80 s 90 6 100 105 110 115 120 125 130 135 140

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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Concept explainers

Optimization

Optimization comes from the same root as "optimal". "Optimal" means the highest. When you do the optimization process, that is when you are "making it best" to maximize everything and to achieve optimal results, a set of parameters is the base for the selection of the best element for a given system.

Integration

Integration means to sum the things. In mathematics, it is the branch of Calculus which is used to find the area under the curve. The operation subtraction is the inverse of addition, division is the inverse of multiplication. In the same way, integration and differentiation are inverse operators. Differential equations give a relation between a function and its derivative.

Application of Integration

In mathematics, the process of integration is used to compute complex area related problems. With the application of integration, solving area related problems, whether they are a curve, or a curve between lines, can be done easily.

Volume

In mathematics, we describe the term volume as a quantity that can express the total space that an object occupies at any point in time. Usually, volumes can only be calculated for 3-dimensional objects. By 3-dimensional or 3D objects, we mean objects that have length, breadth, and height (or depth).

Area

Area refers to the amount of space a figure encloses and the number of square units that cover a shape. It is two-dimensional and is measured in square units.

Question

100%

11) Fill in the table below, make the graph, and identify the key features.
n(x) = log,;
%3D
5
5
5
15
45
135
3
n(x)
) When are the function
values positive? When
negative?
a) What is the domain of this function?
d) For what intervals is this function increasing?
b) What is the range of this function?
e) For what intervals is this function decreasing?
c) x-intercept =
y-intercept =.
8) Describe the end
behaviors of the function.
0 15 20 25 30 3 40 46 S0 56 0 65 70 75 80 s 90 6 100 105 110 115 120 125 130 135 140

9) Fill in the table below, make the graph, and identify the key features.
k(x) = logx
1
100
1
10
1
10
100
1000
k(x)
) When are the function
values positive? When
negative?
a) What is the domain of this function?
d) For what intervals is this function increasing?
b) What is the range of this function?
e) For what intervals is this function decreasing?
c) x-intercept =,
y-intercept = .
4
g) Describe the end
behaviors of the function.
3
2
15
20 25 30 35 40 6 50 55 60 6 7o 75 0 6 0 6 100
-3
-5
2.

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