This is a Clilstore unit. You can .

We know how to do an addition and how to do a subtraction, and now we are going to learn how to multiply and divide.

First of all, it is the multiplication turn.

Please, click on the button LINK 1

And now, follow the next steps:

1. Once in the website click on “Skip intro”

2. Click on “Lesson” at the left bottom.

3. Click on the lesson called “Multiplication of whole numbers”.

4. Watch all the video, by clicking on the play button always that it is required. Sometimes the video asks the user to do some tasks.

And now, it is the division turn.

Again, you have to click on the button LINK 1 and follow the next steps:

1. Once in the website click on “Skip intro”

2. Click on “Lesson” at the left bottom.

3. Click on the lesson called “Division of whole numbers”

4. Watch all the video, by clicking on the play button always that it is required. Sometimes the video asks the user to do some tasks.

5. When you have finished watching the two videos, please click on TASK 1 and do the tasks that are proposed. When you finished give them to me in order to correct them.

To finish this lesson we have to talk about the properties of the multiplication and the division.

Talking about multiplication, we have to say that to multiply two natural numbers is the same as saying, to add one factor to itself many times as indicated by the other factor. **a · b = c**

The terms** a **and** b** are called** factors **and the result, **c**, is the **product**.

And the properties of the multiplication are:

1. **Closure**: The result of multiplying two natural numbers is another natural number.

**a · b **

2.** Associative**: The way in which the factors are grouped does not change the result.

**(a · b) · c = a · (b · c) **

(2 · 3) · 5 = 2 · (3 · 5)

6 · 5 = 2 · 15

30 = 30

3. **Commutative**: The order of the factors does not change the product.

**a · b = b · a **

2 · 5 = 5 · 2

10 = 10

4. **Multiplicative Identity**: The 1 is the neutral element of the multiplication because any number multiplied by it gives the same number.

**a · 1 = a**

3 · 1 = 3

5. **Distributive**: The multiplication of a natural number and a sum is equal to the sum of the multiplication of the natural number for each of the addends.

**a · (b + c) = a · b + a · c **

2 · (3 + 5) = 2 · 3 + 2 · 5

2 · 8 = 6 + 10

16 = 16

Talking about division, the terms involved in a** division** are called, **D**, **the dividend** and,** d,**** the divisor**. The result, **c**, is ** the quotient**. **D : d = c**

A division can be an exact division when the remainder is zero (**D = d · c**), or a no exact division when the remainder is not zero (**D = d · c + r**).

And the properties of the division are:

1. No closure

1. ** No closure**: The result of dividing** two natural numbers** is not always another** natural number**.

2 : 6

2. **No commutative**:

**a : b ≠ b : a **

6:2 ≠ 2:6

3. Zero divided by a number equals zero.

0 : a = 0

0 : 5 = 0

4. **Division by 0 is undefined. **

Short url: http://multidict.net/cs/4157