Find the Number of Outstanding Students: Solving the Pen Distribution Problem

A headteacher wants to buy pens to give to his most outstanding pupils.

He buys 10 pens and gives them all out to the students.

How many outstanding students are there?

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Step-by-step video solution

Watch the teacher solve the problem with clear explanations
00:00 Choose a number divisible by 10
00:04 A number divisible by 10 is a number that ends with 0
00:07 Let's check each number using this method and choose the number divisible by 10
00:22 And this is the solution to the question

Step-by-step written solution

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1

Understand the problem

A headteacher wants to buy pens to give to his most outstanding pupils.

He buys 10 pens and gives them all out to the students.

How many outstanding students are there?

2

Step-by-step solution

To solve this problem, we'll follow these steps:

  • Step 1: Identify the given information - There are 10 pens in total.
  • Step 2: Understand the distribution - All pens are given out.
  • Step 3: Conclude - The number of students is equal to the number of pens.

Let's work through these steps:

Step 1: The problem states clearly that the headteacher bought a total of 10 10 pens.

Step 2: As the headteacher gives out all the pens, each student receives exactly one pen.

Step 3: Since there are 10 10 pens and each student gets one pen, it follows that there must be exactly 10 10 students.

Therefore, the solution to the problem is that there are 10 10 outstanding students.

3

Final Answer

10

Practice Quiz

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Is the number 10 divisible by 4?

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