1. It is the value for natural exponential fur 2.It is a function which is continuous at eve 3. It is a function in which the exponent of t 4. It is the valuet approaches as the value o 5.It is a type of discontinuity that occurs wh function. . Classification. Determine whether the function is continous. If it removable, jump or infinite. _6. fx) = **- at x= 2 x-2 _7. f{x) = at x= 2 x-2 8. f(x) = 2x2 + óx - 5 at x= 4 _9. fx) = at x=-6 at x= -6 x+6 _10. fx) = 2x – 3 if x > 1 -4 if x s1 %3D

Glencoe Algebra 1, Student Edition, 9780079039897, 0079039898, 2018
18th Edition
ISBN:9780079039897
Author:Carter
Publisher:Carter
Chapter7: Exponents And Exponential Functions
Section7.8: Transforming Exponential Expressions
Problem 1CYU
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Question
I. Identification. Identify what is being defined/described in each item. Write your answer on the space
provided before each item number.
1. It is the value for natural exponential function.
2.It is a function which is continuous at every umber in its domain.
3. It is a function in which the exponent of the expression is variable.
4. It is the valuet approaches as the value of x approaches a certain value
5.It is a type of discontinuity that occurs when there is a hole in the graph of the
function.
II. Classification. Determine whether the function is continous. If it is continuous, classify the discontinuity as
removable, jump or infinite.
6. fx) = -2 at x= 2
x-2
_7. f{x)= * at x= 2
8. f(x) = 2x? + óx - 5 at x= 4
x² - 36
9. f(x) = at x= -6
X+6
10. fix) = 2x – 3 if x > 1
-4 if x <1
Transcribed Image Text:I. Identification. Identify what is being defined/described in each item. Write your answer on the space provided before each item number. 1. It is the value for natural exponential function. 2.It is a function which is continuous at every umber in its domain. 3. It is a function in which the exponent of the expression is variable. 4. It is the valuet approaches as the value of x approaches a certain value 5.It is a type of discontinuity that occurs when there is a hole in the graph of the function. II. Classification. Determine whether the function is continous. If it is continuous, classify the discontinuity as removable, jump or infinite. 6. fx) = -2 at x= 2 x-2 _7. f{x)= * at x= 2 8. f(x) = 2x? + óx - 5 at x= 4 x² - 36 9. f(x) = at x= -6 X+6 10. fix) = 2x – 3 if x > 1 -4 if x <1
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