Question

The graph of a one-to-one function $f$ is shown. (a) Use the reflection property to sketch the graph of $f^{-1}$. (b) Find the domain $D$ and range $R$ of the function $f$. (Enter your answers using interval notation.) Domain: $D = \text{_}$ Range: $R = \text{_}$ (c) Find the domain $D_f$ and range $R_f$ of the inverse function $f^{-1}$. (Enter your answers using interval notation.) Domain: $D_f = \text{_____}$ Range: $R_f = \text{_____}$

Name: the graph of a one to one function f is shown a use the reflection property to sketch the graph of f 1 b find the domain d and range r of the function f enter your answers using interval not 40814
Uploaded: 2021-05-20T10:53:29-08:00
Duration: 1 min 3 s
Channel: Wendi Zhao
Description: the graph of a one to one function f is shown a use the reflection property to sketch the graph of f 1 b find the domain d and range r of the function f enter your answers using interval not 40814

          The graph of a one-to-one function $f$ is shown.
(a) Use the reflection property to sketch the graph of $f^{-1}$.
(b) Find the domain $D$ and range $R$ of the function $f$. (Enter your answers using interval notation.)
Domain: $D = \text{_____}$
Range: $R = \text{_____}$
(c) Find the domain $D_f$ and range $R_f$ of the inverse function $f^{-1}$. (Enter your answers using interval notation.)
Domain: $D_f = \text{_____}$
Range: $R_f = \text{_____}$

the graph of a one to one function f is shown a use the reflection property to sketch the graph of f 1 b find the domain d and range r of the function f enter your answers using interval not 40814

Added by Danny M.

Precalculus with Limits

Ron Larson 2nd Edition

Instant Answer

Solved by Expert Wendi Zhao

05/20/2021

Step 1

The domain of $f$ is the set of all $x$-values for which $f(x)$ is defined. From the graph, we can see that the domain of $f$ is $(-\infty, 18]$. The range of $f$ is the set of all $y$-values that $f(x)$ can take. From the graph, we can see that the range of $f$ Show more…

Show all steps

Thanks for your feedback!

The graph of a one-to-one function $f$ is shown. (a) Use the reflection property to sketch the graph of $f^{-1}$. (b) Find the domain $D$ and range $R$ of the function $f$. (Enter your answers using interval notation.) Domain: $D = \text{_____}$ Range: $R = \text{_____}$ (c) Find the domain $D_f$ and range $R_f$ of the inverse function $f^{-1}$. (Enter your answers using interval notation.) Domain: $D_f = \text{_____}$ Range: $R_f = \text{_____}$