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Temperature can be measured in two different common units: degrees Celsius and degrees Fahrenheit.

f represents the temperature in degrees Fahrenheit as a function of the temperature
c in degrees Celsius.

f=32+1.8 c
What is the temperature increase in degrees Fahrenheit that is equivalent to a temperature increase by 10 degrees Celsius?
degrees Fahrenheit

Temperature can be measured in two different common units: degrees Celsius and degrees Fahrenheit. $\newline$ $f$ represents the temperature in degrees Fahrenheit as a function of the temperature $c$ in degrees Celsius. $\newline$ $f=32+1.8 c$ $\newline$ What is the temperature increase in degrees Fahrenheit that is equivalent to a temperature increase by $10$ degrees Celsius? $\newline$ degrees Fahrenheit

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Counting principle

Full solution

Q. Temperature can be measured in two different common units: degrees Celsius and degrees Fahrenheit.

\newline

f

represents the temperature in degrees Fahrenheit as a function of the temperature

c

in degrees Celsius.

\newline

f=32+1.8 c

\newline

What is the temperature increase in degrees Fahrenheit that is equivalent to a temperature increase by

10

degrees Celsius?

\newline

degrees Fahrenheit

Calculate Fahrenheit Increase: Calculate the increase in Fahrenheit for a $10$ degrees Celsius increase. $\newline$ We plug $c = 10$ into the formula. $\newline$ $f = 32 + 1.8(10)$
Perform Multiplication: Perform the multiplication. $f = 32 + 18$
Add Numbers: Add the numbers to find the increase in Fahrenheit. $f = 50$

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