Antonio poured a cup of hot coffee and let it cool. The temperature of the coffee after x minutes is given by the function f(x). The temperature is measured in degrees Fahrenheit. What does f(10) = 120 tell you? Choices: (A)The temperature of the coffee is 120°F after 10 minutes. (B)The temperature of the coffee is 10°F after 120 minutes.

Interpret Function Value: We are given a function f(x) that represents the temperature of the coffee after x minutes. The function value f(10) = 120 is provided, which means we need to interpret what this function value tells us about the temperature of the coffee at a specific time.Function Description: The function f(x) gives us the temperature in degrees Fahrenheit after x minutes. The input to the function, x, represents the number of minutes that have passed, and the output, f(x), represents the temperature of the coffee at that time.Given Temperature Interpretation: We are given f(10) = 120. Here, the input value is 10, which corresponds to the time in minutes, and the output value is 120, which corresponds to the temperature in degrees Fahrenheit. This tells us that after 10 minutes, the temperature of the coffee is 120 degrees Fahrenheit.

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Antonio poured a cup of hot coffee and let it cool. The temperature of the coffee after $x$ minutes is given by the function $f(x)$ . The temperature is measured in degrees Fahrenheit. $\newline$ What does $f(10) = 120$ tell you? $\newline$ Choices: $\newline$ (A)The temperature of the coffee is $120^\circ\text{F}$ after $10$ minutes. $\newline$ (B)The temperature of the coffee is $10^\circ\text{F}$ after $120$ minutes.

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Math Problems

Algebra 1

Interpret functions using everyday language

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Q. Antonio poured a cup of hot coffee and let it cool. The temperature of the coffee after

x

minutes is given by the function

f(x)

. The temperature is measured in degrees Fahrenheit.

\newline

What does

f(10) = 120

tell you?

\newline

Choices:

\newline

(A)The temperature of the coffee is

120^\circ\text{F}

after

10

minutes.

\newline

(B)The temperature of the coffee is

10^\circ\text{F}

after

120

minutes.

Interpret Function Value: We are given a function $f(x)$ that represents the temperature of the coffee after $x$ minutes. The function value $f(10) = 120$ is provided, which means we need to interpret what this function value tells us about the temperature of the coffee at a specific time.
Function Description: The function $f(x)$ gives us the temperature in degrees Fahrenheit after $x$ minutes. The input to the function, $x$ , represents the number of minutes that have passed, and the output, $f(x)$ , represents the temperature of the coffee at that time.
Given Temperature Interpretation: We are given $f(10) = 120$ . Here, the input value is $10$ , which corresponds to the time in minutes, and the output value is $120$ , which corresponds to the temperature in degrees Fahrenheit. This tells us that after $10$ minutes, the temperature of the coffee is $120$ degrees Fahrenheit.