8) Fill in the table below, make the graph, and identify the key features. 400 j(x) = 10* -2 -1 1 3 j(x) 85 80 a) What is the domain of this function? 76 70 b) What is the range of this function? 65 60 y-intercept = c) x-intercept = 66 60 d) For what intervals is this function increasing? 46 40 e) For what intervals is this function decreasing? 36 30 f) When are the function values positive? When negative? 26 -20 46 40 B) Describe the end behaviors of this function. What happens to the function values as x gets very small? What happens to the function values as x gets very large? 2.
8) Fill in the table below, make the graph, and identify the key features. 400 j(x) = 10* -2 -1 1 3 j(x) 85 80 a) What is the domain of this function? 76 70 b) What is the range of this function? 65 60 y-intercept = c) x-intercept = 66 60 d) For what intervals is this function increasing? 46 40 e) For what intervals is this function decreasing? 36 30 f) When are the function values positive? When negative? 26 -20 46 40 B) Describe the end behaviors of this function. What happens to the function values as x gets very small? What happens to the function values as x gets very large? 2.
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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The exponential function is a type of mathematical function which is used in real-world contexts. It helps to find out the exponential decay model or exponential growth model, in mathematical models. In this topic, we will understand descriptive rules, concepts, structures, graphs, interpreter series, work formulas, and examples of functions involving exponents.
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Transcribed Image Text:8) Fill in the table below, make the graph, and identify the key features.
400
j(x) = 10*
95
-2
-1
1
2
3
90
j(x)
85
80
a) What is the domain of this function?
76
구이
b) What is the range of this function?
65
60
c) x-intercept =
y-intercept =
56
60
d) For what intervals is this function increasing?
46
40
e) For what intervals is this function decreasing?
-35
30
f) When are the function values positive? When negative?
26
20
46
40
g) Describe the end behaviors of this function. What
happens to the function values as x gets very small?
What happens to the function values as x gets very large?
Transcribed Image Text:10) Fill in the table below, make the graph, and identify the key features.
m(x) = 5. 3*
140
436
-2
-1
1
2
3
430
426
m(x)
420
416
a) What is the domain of this function?
440
406
400
b) What is the range of this function?
06
0
86
c) x-intercept =
y-intercept =
80
d) For what intervals is this function increasing?
76
구어
66
e) For what intervals is this function decreasing?
-6아
66
60
46
f) When are the function values positive? When negative?
4아
36
30
26
8) Describe the end behaviors of this function. What
happens to the function values as x gets very small?
What happens to the function values as x gets very large?
20
46
40
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