Farid's family just got a new printer. The function f(x) gives the number of pages it can print in x seconds. What does f(60) = 30 tell you? Choices: (A)The printer can print 60 pages in 30 seconds. (B)The printer can print 30 pages in 60 seconds.

Given Function Explanation: We are given the function f(x) which represents the number of pages the printer can print in x seconds. The function value f(60) = 30 means that when we input 60 seconds into the function f(x), the output is 30 pages. This tells us the rate at which the printer prints pages over a given time.Interpreting f(60) = 30: To interpret f(60) = 30 correctly, we need to understand that the input x is the time in seconds, and the output f(x) is the number of pages printed. Therefore, f(60) = 30 means that the printer can print 30 pages in 60 seconds.

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Farid's family just got a new printer. The function $f(x)$ gives the number of pages it can print in $x$ seconds. $\newline$ What does $f(60) = 30$ tell you? $\newline$ Choices: $\newline$ (A)The printer can print $60$ pages in $30$ seconds. $\newline$ (B)The printer can print $30$ pages in $60$ seconds.

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Math Problems

Grade 7

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Q. Farid's family just got a new printer. The function

f(x)

gives the number of pages it can print in

x

seconds.

\newline

What does

f(60) = 30

tell you?

\newline

Choices:

\newline

(A)The printer can print

60

pages in

30

seconds.

\newline

(B)The printer can print

30

pages in

60

seconds.

Given Function Explanation: We are given the function $f(x)$ which represents the number of pages the printer can print in $x$ seconds. The function value $f(60) = 30$ means that when we input $60$ seconds into the function $f(x)$ , the output is $30$ pages. This tells us the rate at which the printer prints pages over a given time.
Interpreting $f(60) = 30$ : To interpret $f(60) = 30$ correctly, we need to understand that the input $x$ is the time in seconds, and the output $f(x)$ is the number of pages printed. Therefore, $f(60) = 30$ means that the printer can print $30$ pages in $60$ seconds.