We're glad you stopped by For one month Siera calculated her hometown s average high temperature in degrees Fahrenheit She wants to convert that temperature from degrees Fahrenheit to degrees. This page is here to walk you through essential details with clear and straightforward explanations. Our goal is to make your learning experience easy, enriching, and enjoyable. Start exploring and find the information you need!
Answer :
- The function $C(F)$ converts degrees Fahrenheit to degrees Celsius.
- $F$ represents the input temperature in degrees Fahrenheit.
- $C(F)$ represents the output temperature in degrees Celsius.
- Therefore, $C(F)$ represents the output of the function $C$ in degrees Celsius when the input $F$ is in degrees Fahrenheit.
### Explanation
1. Understanding the Problem
The problem states that Siera wants to convert a temperature from degrees Fahrenheit to degrees Celsius using the function $C(F) = \frac{5}{9}(F-32)$. We need to determine what $C(F)$ represents.
2. Analyzing the Function
The function $C(F)$ takes an input $F$, which represents the temperature in degrees Fahrenheit. The function then performs a calculation, $\frac{5}{9}(F-32)$, to convert this temperature to degrees Celsius. The result of this calculation is the output of the function, which is represented by $C(F)$. Therefore, $C(F)$ represents the temperature in degrees Celsius.
3. Conclusion
Thus, $C(F)$ represents the output of the function $C$ in degrees Celsius when the input $F$ is in degrees Fahrenheit.
### Examples
Imagine you are a weather forecaster in the United States, where temperatures are commonly reported in Fahrenheit. To communicate effectively with international audiences who use Celsius, you would use the function $C(F) = \frac{5}{9}(F-32)$ to convert Fahrenheit temperatures to Celsius. For example, if the temperature is 77°F, you can calculate $C(77) = \frac{5}{9}(77-32) = \frac{5}{9}(45) = 25°C$. This conversion allows you to provide temperature information in a universally understood unit, facilitating better communication and understanding of weather conditions worldwide.
- $F$ represents the input temperature in degrees Fahrenheit.
- $C(F)$ represents the output temperature in degrees Celsius.
- Therefore, $C(F)$ represents the output of the function $C$ in degrees Celsius when the input $F$ is in degrees Fahrenheit.
### Explanation
1. Understanding the Problem
The problem states that Siera wants to convert a temperature from degrees Fahrenheit to degrees Celsius using the function $C(F) = \frac{5}{9}(F-32)$. We need to determine what $C(F)$ represents.
2. Analyzing the Function
The function $C(F)$ takes an input $F$, which represents the temperature in degrees Fahrenheit. The function then performs a calculation, $\frac{5}{9}(F-32)$, to convert this temperature to degrees Celsius. The result of this calculation is the output of the function, which is represented by $C(F)$. Therefore, $C(F)$ represents the temperature in degrees Celsius.
3. Conclusion
Thus, $C(F)$ represents the output of the function $C$ in degrees Celsius when the input $F$ is in degrees Fahrenheit.
### Examples
Imagine you are a weather forecaster in the United States, where temperatures are commonly reported in Fahrenheit. To communicate effectively with international audiences who use Celsius, you would use the function $C(F) = \frac{5}{9}(F-32)$ to convert Fahrenheit temperatures to Celsius. For example, if the temperature is 77°F, you can calculate $C(77) = \frac{5}{9}(77-32) = \frac{5}{9}(45) = 25°C$. This conversion allows you to provide temperature information in a universally understood unit, facilitating better communication and understanding of weather conditions worldwide.
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- Why do authors use plot complications in stories A To resolve all a story s conflicts at once B To increase suspense and interest C
- For one month Siera calculated her hometown s average high temperature in degrees Fahrenheit She wants to convert that temperature from degrees Fahrenheit to degrees.
Rewritten by : Batagu
