Given is an exponential function. Let g(x) be the resulting function when f(x) is shifted down by 5 units. Which of the following properties of f(x) will remain the same for g(x) ? Range Horizontal Asymptote O y- intercept. Domain
Given is an exponential function. Let g(x) be the resulting function when f(x) is shifted down by 5 units. Which of the following properties of f(x) will remain the same for g(x) ? Range Horizontal Asymptote O y- intercept. Domain
Algebra and Trigonometry (6th Edition)
6th Edition
ISBN:9780134463216
Author:Robert F. Blitzer
Publisher:Robert F. Blitzer
ChapterP: Prerequisites: Fundamental Concepts Of Algebra
Section: Chapter Questions
Problem 1MCCP: In Exercises 1-25, simplify the given expression or perform the indicated operation (and simplify,...
Related questions
Question
Multiple Choice:
1. Which of the following is NOT a property of f(x)=log2(x−h)+k, where h and k are real numbers?
2. Given f(x) is an exponential function. Let g(x) be the resulting function when f(x) is shifted down by 5 units. Which of the following properties of f(x) will remain the same for g(x)?
3. Which of the following is NOT equivalent to log a (3√x^2y^4/144w^z+1)?

Transcribed Image Text:Question 1
Which of the following is NOT a property of f(x) = log2(x – h) + k,
where h and k are real numbers?
The range is the set of all real numbers.
It is the resulting function after shifting log2x to the left by k units and up
by h units.
The domain is the set of real numbers greater than h.
O The vertical asymptote is at x = -h.
Question 2
Given is an exponential function. Let g(x) be the resulting function
when f(x) is shifted down by 5 units.
Which of the following properties of f(x) will remain the same for g(x)
?
Range
O Horizontal Asymptote
y- intercept.
O Domain

Transcribed Image Text:Question
3
Which of the following is NOT equivalent to loga
144te+
log +log„y4
loga 144 – (z + 1)logaw
3
(log,x, (log y
+
3
- loga 144 – zlogaw – logaw
3
2log„x+4log,y
loga144 – zlogaw – logaw
3
2logx
3
410g,y
2loga12 – zlogaw – logaw
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