for one month siera calculated her home towns average high temperature in degrees fahrenheit. she wants to…

for one month siera calculated her home towns average high temperature in degrees fahrenheit. she wants to convert that temperature from degrees fahrenheit to degrees celsius using the function $c(f)=\frac{5}{9}(f - 32)$. what does $c(f)$ represent?\no $c(f)$ represents the output of the function $c$ in degrees celsius when the input $f$ is in degrees fahrenheit\no $c(f)$ represents the output of the function $f$ in degrees fahrenheit when the input $c$ is in degrees celsius\no $c(f)$ represents the output of the function $c$ in degrees fahrenheit when the input $f$ is in degrees celsius\no $c(f)$ represents the output of the function $f$ in degrees celsius when the input $c$ is in degrees fahrenheit

for one month siera calculated her home towns average high temperature in degrees fahrenheit. she wants to convert that temperature from degrees fahrenheit to degrees celsius using the function $c(f)=\frac{5}{9}(f - 32)$. what does $c(f)$ represent?\no $c(f)$ represents the output of the function $c$ in degrees celsius when the input $f$ is in degrees fahrenheit\no $c(f)$ represents the output of the function $f$ in degrees fahrenheit when the input $c$ is in degrees celsius\no $c(f)$ represents the output of the function $c$ in degrees fahrenheit when the input $f$ is in degrees celsius\no $c(f)$ represents the output of the function $f$ in degrees celsius when the input $c$ is in degrees fahrenheit

Answer

Brief Explanations:

The function $C(F)=\frac{5}{9}(F - 32)$ is used to convert a temperature in degrees Fahrenheit ($F$) to degrees Celsius. Here, $C$ is the function name and $F$ is the input variable (temperature in Fahrenheit). So, $C(F)$ gives the output temperature in degrees Celsius for a given input temperature in degrees Fahrenheit.

Answer:

A. $C(F)$ represents the output of the function $C$ in degrees Celsius when the input $F$ is in degrees Fahrenheit