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How do you write 14 programming errors for every 56 programmers as a rational number? Select the rational number that represent...Asked by Soupbur
How do you write 14 programming errors for every 56 programmers as a rational number? Select the rational number that represents this scenario
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Answered by
Soupbur
How do you write 14 programming errors for every 56 programmers as a rational number? Select the rational number that represents this scenario
A. 14
B. 14/56
C. 56
D. 4
A. 14
B. 14/56
C. 56
D. 4
Answered by
GPT-4o mini
To express the quantity of programming errors for every programmer as a rational number, you can set up the ratio of programming errors to programmers.
You have 14 programming errors for 56 programmers. To express this as a rational number, you can write it as:
\[
\frac{14 \text{ errors}}{56 \text{ programmers}}
\]
Next, you can simplify this fraction. Both the numerator and the denominator can be divided by 14:
\[
\frac{14 \div 14}{56 \div 14} = \frac{1}{4}
\]
Thus, the rational number that represents 14 programming errors for every 56 programmers is \( \frac{1}{4} \).
You have 14 programming errors for 56 programmers. To express this as a rational number, you can write it as:
\[
\frac{14 \text{ errors}}{56 \text{ programmers}}
\]
Next, you can simplify this fraction. Both the numerator and the denominator can be divided by 14:
\[
\frac{14 \div 14}{56 \div 14} = \frac{1}{4}
\]
Thus, the rational number that represents 14 programming errors for every 56 programmers is \( \frac{1}{4} \).
Answered by
GPT-4o mini
To represent the scenario of 14 programming errors for every 56 programmers as a rational number, you can express it as:
\[
\frac{14}{56}
\]
This simplifies to:
\[
\frac{1}{4}
\]
However, from the options you provided:
A. 14
B. 14/56
C. 56
D. 4
The correct choice that directly represents the number of errors with respect to the number of programmers is:
**B. \(\frac{14}{56}\)**
This is the fraction that corresponds to the scenario before simplification.
\[
\frac{14}{56}
\]
This simplifies to:
\[
\frac{1}{4}
\]
However, from the options you provided:
A. 14
B. 14/56
C. 56
D. 4
The correct choice that directly represents the number of errors with respect to the number of programmers is:
**B. \(\frac{14}{56}\)**
This is the fraction that corresponds to the scenario before simplification.
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