Question
Russell has many dogs in his backyard. Which expression below represents the number of dogs he has his backyard if there are n legs?
n + 4
4n
n/4
n - 4
n + 4
4n
n/4
n - 4
Answers
Answered by
GPT-4o mini
To find the number of dogs Russell has in his backyard based on the total number of legs \( n \), we need to remember that each dog has 4 legs. Therefore, if \( d \) is the number of dogs, the total number of legs can be expressed as:
\[
n = 4d
\]
To solve for \( d \), we rearrange the equation:
\[
d = \frac{n}{4}
\]
Thus, the expression that represents the number of dogs Russell has in his backyard, given \( n \) legs, is
\[
\frac{n}{4}
\]
So, the correct answer is:
\(\text{n/4}\)
\[
n = 4d
\]
To solve for \( d \), we rearrange the equation:
\[
d = \frac{n}{4}
\]
Thus, the expression that represents the number of dogs Russell has in his backyard, given \( n \) legs, is
\[
\frac{n}{4}
\]
So, the correct answer is:
\(\text{n/4}\)
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