Identify the inverse g(x) of the given relation f(x).f(x) = {(8, 3), (4, 1), (0, –1), (–4, –3)}
Choose a true statement.
a = ⇒ -3.8 b = ⇒ -2.6 c = ⇒ 1.7 d = ⇒ 4.4 e = ⇒ 1
⇒ -2.6
⇒ 1.7
⇒ 4.4
⇒ 1
Talib is trying to find the inverse of the function to the right. His work appears beneath it. Is his work correct? Explain your answer.
No. His rearrangement is correct, but he must switch x and y to write the inverse: f⁻¹(x) = (x - 4)/-8 = (4 - x)/8.
Select each graph that shows a function and its inverse.




If the graph of an inverse passes the , you know that the inverse is a function.
The range values of an inverse are the outputnegative✔ domainrange values of the original function.
The graph of an inverse is the reflection of the graph of the function over the line .
f(x) = 4x − 12 f−1(x) = x +
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mc001-1.jpg




Is the inverse of the function shown below also a function? Explain your answer.
Yes. The inverse is also a function because the graph passes the horizontal line test, so the original function is one-to-one.
What is the value of the inverseshown below?S –1 (0) =
Danika concludes that the following functions are inverses of each other because f(g(x)) = x. Do you agree with Danika? Explain your reasoning.f(x) = |x|g(x) = –x
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