Given f (x) = vx+2 – 1, what is the relationship between f (x) and f-1 (x)? Drag and drop an inequality into each box to correctly complete each statement. x > -2 x > -1 x > 0 y > -2 y > -1 y >0 The domain of f (x) is! so the range of f' (x) is! The range of f (x) is so the domain of f (x) is!
Given f (x) = vx+2 – 1, what is the relationship between f (x) and f-1 (x)? Drag and drop an inequality into each box to correctly complete each statement. x > -2 x > -1 x > 0 y > -2 y > -1 y >0 The domain of f (x) is! so the range of f' (x) is! The range of f (x) is so the domain of f (x) is!
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter3: Functions And Graphs
Section3.5: Graphs Of Functions
Problem 35E
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![Given f (x) = Vx+2 – 1, what is the relationship between f (x) and f1 (x)?
Drag and drop an inequality into each box to correctly complete each statement.
x > -2
x > -1
x >0
y > -2
y > -1
y > 0
The domain of f (x) is
so the range of ƒ-' (x) is
The range of f (x) is !
so the domain of f (x) is](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F30f987ce-2c0a-4575-9fdc-a301d21d539a%2F84660502-ef7d-4d2a-9359-5d74a2487183%2Fnqqxrlc_processed.png&w=3840&q=75)
Transcribed Image Text:Given f (x) = Vx+2 – 1, what is the relationship between f (x) and f1 (x)?
Drag and drop an inequality into each box to correctly complete each statement.
x > -2
x > -1
x >0
y > -2
y > -1
y > 0
The domain of f (x) is
so the range of ƒ-' (x) is
The range of f (x) is !
so the domain of f (x) is
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