Follow the three steps we did in class to find the algebraic equation of the inverse of function f(x) given below. f(x) 2-√√x+4 Choose the correct match for the inverse function f¹(x) from the options given: = ƒ˜¹(x) = (x + 2)² −4, x≤2 Of(x)=(2-x)²2-4, xz2 f-¹(x) = (2-x)²-4, x>-4

College Algebra
1st Edition
ISBN:9781938168383
Author:Jay Abramson
Publisher:Jay Abramson
Chapter3: Functions
Section3.7: Inverse Functions
Problem 2SE: Why do we restrict the domain of the function f(x)=x2 to find the function's inverse?
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Follow the three steps we did in class to find the algebraic equation of the inverse of
function f(x) given below.
f(x) = 2-√√x +4
Choose the correct match for the inverse function f¹(x) from the options given:
ƒ˜¹(x) = (x+2)² − 4, x≤2
-
| ƒ˜¹(x) = (2 − x)² − 4, x>2
| ƒ˜¹(x)= (2-x)² − 4, x
f(x)=(2-x)²-4
X2-4
Of(x)=(x-2)² +4, x≤2
| ƒ˜¹(x)= (2-x)²-4, x≤2
Transcribed Image Text:Follow the three steps we did in class to find the algebraic equation of the inverse of function f(x) given below. f(x) = 2-√√x +4 Choose the correct match for the inverse function f¹(x) from the options given: ƒ˜¹(x) = (x+2)² − 4, x≤2 - | ƒ˜¹(x) = (2 − x)² − 4, x>2 | ƒ˜¹(x)= (2-x)² − 4, x f(x)=(2-x)²-4 X2-4 Of(x)=(x-2)² +4, x≤2 | ƒ˜¹(x)= (2-x)²-4, x≤2
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