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Use Transformations to Graph the Function $\begin{array} { l } f ( x ) = 2 ^ { - x } + 5 \\\end{array}$

Question 250

Multiple Choice

Use transformations to graph the function. Determine the domain, range, and horizontal asymptote of the function.
- $\begin{array} { l } f ( x ) = 2 ^ { - x } + 5 \\\end{array}$
$Use transformations to graph the function. Determine the domain, range, and horizontal asymptote of the function. - \begin{array} { l } f ( x ) = 2 ^ { - x } + 5 \\ \end{array} A) domain of f : ( - \infty , \infty ) ; range of f : ( 2 , \infty ) horizontal asymptote: \mathrm { y } = 2 B) domain of f : ( - \infty , \infty ) ; range of f : ( 5 , \infty ) horizontal asymptote: \mathrm { y } = 5 C) domain of f : ( - \infty , \infty ) ; range of f : ( 2 , \infty ) horizontal asymptote: \mathrm { y } = 2 D) domain of f : ( - \infty , \infty ) ; range of f : ( 5 , \infty ) horizontal asymptote: \mathrm { y } = 5$
A) domain of $f : ( - \infty , \infty )$ ; range of $f : ( 2 , \infty )$
horizontal asymptote: $\mathrm { y } = 2$
$Use transformations to graph the function. Determine the domain, range, and horizontal asymptote of the function. - \begin{array} { l } f ( x ) = 2 ^ { - x } + 5 \\ \end{array} A) domain of f : ( - \infty , \infty ) ; range of f : ( 2 , \infty ) horizontal asymptote: \mathrm { y } = 2 B) domain of f : ( - \infty , \infty ) ; range of f : ( 5 , \infty ) horizontal asymptote: \mathrm { y } = 5 C) domain of f : ( - \infty , \infty ) ; range of f : ( 2 , \infty ) horizontal asymptote: \mathrm { y } = 2 D) domain of f : ( - \infty , \infty ) ; range of f : ( 5 , \infty ) horizontal asymptote: \mathrm { y } = 5$

B) domain of $f : ( - \infty , \infty )$ ; range of $f : ( 5 , \infty )$
horizontal asymptote: $\mathrm { y } = 5$
$Use transformations to graph the function. Determine the domain, range, and horizontal asymptote of the function. - \begin{array} { l } f ( x ) = 2 ^ { - x } + 5 \\ \end{array} A) domain of f : ( - \infty , \infty ) ; range of f : ( 2 , \infty ) horizontal asymptote: \mathrm { y } = 2 B) domain of f : ( - \infty , \infty ) ; range of f : ( 5 , \infty ) horizontal asymptote: \mathrm { y } = 5 C) domain of f : ( - \infty , \infty ) ; range of f : ( 2 , \infty ) horizontal asymptote: \mathrm { y } = 2 D) domain of f : ( - \infty , \infty ) ; range of f : ( 5 , \infty ) horizontal asymptote: \mathrm { y } = 5$ C) domain of $f : ( - \infty , \infty )$ ; range of $f : ( 2 , \infty )$
horizontal asymptote: $\mathrm { y } = 2$
$Use transformations to graph the function. Determine the domain, range, and horizontal asymptote of the function. - \begin{array} { l } f ( x ) = 2 ^ { - x } + 5 \\ \end{array} A) domain of f : ( - \infty , \infty ) ; range of f : ( 2 , \infty ) horizontal asymptote: \mathrm { y } = 2 B) domain of f : ( - \infty , \infty ) ; range of f : ( 5 , \infty ) horizontal asymptote: \mathrm { y } = 5 C) domain of f : ( - \infty , \infty ) ; range of f : ( 2 , \infty ) horizontal asymptote: \mathrm { y } = 2 D) domain of f : ( - \infty , \infty ) ; range of f : ( 5 , \infty ) horizontal asymptote: \mathrm { y } = 5$

D) domain of $f : ( - \infty , \infty )$ ; range of $f : ( 5 , \infty )$
horizontal asymptote: $\mathrm { y } = 5$
$Use transformations to graph the function. Determine the domain, range, and horizontal asymptote of the function. - \begin{array} { l } f ( x ) = 2 ^ { - x } + 5 \\ \end{array} A) domain of f : ( - \infty , \infty ) ; range of f : ( 2 , \infty ) horizontal asymptote: \mathrm { y } = 2 B) domain of f : ( - \infty , \infty ) ; range of f : ( 5 , \infty ) horizontal asymptote: \mathrm { y } = 5 C) domain of f : ( - \infty , \infty ) ; range of f : ( 2 , \infty ) horizontal asymptote: \mathrm { y } = 2 D) domain of f : ( - \infty , \infty ) ; range of f : ( 5 , \infty ) horizontal asymptote: \mathrm { y } = 5$

Use Transformations to Graph the Function f(x)=2−x+5\begin{array} { l } f ( x ) = 2 ^ { - x } + 5 \\\end{array}f(x)=2−x+5​

Multiple Choice

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Use Transformations to Graph the Function $\begin{array} { l } f ( x ) = 2 ^ { - x } + 5 \\\end{array}$

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