In a certain school, there are k classes with n students in each class. If a total of p pencils are distributed equally among these students, how many pencils are there for each student?

\frac{p}{k n}

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\frac{k n}{p}

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\frac{k p}{n}

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\frac{n p}{k}

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n p k

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Solution

The correct option is E $\frac{p}{k n}$
Given that,
No. of classes = $k$
No.of students in each class = $n$
$∴$ Total no. of students = $k n$
No.of pencils = $p$
No. of pencils No. of students
$p$ $k n$
$x$ $1$
$∴ x = \frac{p}{k n}$

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In a certain school, there are k classes with n students in each class. If a total of p pencils are distributed equally among these students, how many pencils are there for each student?

The correct option is E pknGiven that,No. of classes = kNo.of students in each class = n∴ Total no. of students = knNo.of pencils = pNo. of pencils No. of students p kn x 1∴x=pkn

The correct option is E $\frac{p}{k n}$
Given that,
No. of classes = $k$
No.of students in each class = $n$
$∴$ Total no. of students = $k n$
No.of pencils = $p$
No. of pencils No. of students
$p$ $k n$
$x$ $1$
$∴ x = \frac{p}{k n}$