$A=a\times a$

or

$A=a^2$

where $A$ : represents the area of the square

and $a$ –> is the length of the edge (or side) of the square

$A=a\times a$

or

$A=a^2$

where $A$ : represents the area of the square

and $a$ –> is the length of the edge (or side) of the square

Question 1

Look at the square below:

What is the area of the square?

Question 2

Given the square:

What is the area of the square?

Question 3

Look at the square below:

What is the area of the square?

Question 4

Look at the square below:

What is the area of the square?

Question 5

Look at the square below:

What is the area of the square?

Look at the square below:

What is the area of the square?

The area of the square is equal to the side of the square raised to the second power.

That is:

$A=L^2$Since the drawing gives us one side of the square, and in a square all sides are equal, we will solve the area of the square as follows:

$A=9^2=81$

$81$

Given the square:

What is the area of the square?

The area of the square is equal to the side of the square raised to the second power.

That is:

$A=L^2$

Since the drawing gives us one side of the square, and in a square all sides are equal, we will solve the area of the square as follows:

$A=7^2=49$

$49$

Look at the square below:

What is the area of the square?

The area of the square is equal to the side of the square raised to the second power.

That is:

$A=L^2$

Since the diagram provides us with one side of the square, and in a square all sides are equal, we will solve the area of the square as follows:

$A=3^2=9$

$9$

Look at the square below:

What is the area of the square?

The area of the square is equal to the side of the square raised to the second power.

That is:

$A=L^2$

Since the drawing gives us one side of the square, and in a square all sides are equal, we will solve the area of the square as follows:

$A=10^2=100$

$100$

Look at the square below:

What is the area of the square?

The area of the square is equal to the side of the square raised to the second power.

That is:

$A=L^2$

Since the drawing gives us one side of the square, and in a square all sides are equal, we will solve the area of the square as follows:

$A=11^2=121$

$121$

Question 1

Look at the square below:

What is the area of the square?

Question 2

Look at the square below:

What is the area of the square?

Question 3

Look at the square:

What is the area of the square?

Question 4

Look at the square below:

What is its area?

Question 5

Look at the square below:

What is its area?

Look at the square below:

What is the area of the square?

The area of the square is equal to the side of the square raised to the second power.

That is:

$A=L^2$

$A=2^2=4$

$4$

Look at the square below:

What is the area of the square?

The area of the square is equal to the side of the square raised to the second power.

That is:

$A=L^2$

$A=12^2=144$

$144$

Look at the square:

What is the area of the square?

The area of the square is equal to the side of the square raised to the second power.

That is:

$A=L^2$

$A=20^2=400$

$400$

Look at the square below:

What is its area?

The area of the square is equal to the side of the square raised to the second power.

That is:

$A=L^2$

$A=13^2=169$

$169$

Look at the square below:

What is its area?

The area of the square is equal to the side of the square raised to the second power.

That is:

$A=L^2$

$A=6^2=36$

$36$

Question 1

Look at the square below:

What is the area of the square?

Question 2

Look at the square below:

What is the area of the square equivalent to?

Question 3

Look at the square below:

What is the area of the square?

Question 4

Look at the square below:

What is the area of the square?

Question 5

The two squares above are similar.

If the area of the small square is 25, then how long are its sides?

Look at the square below:

What is the area of the square?

The area of the square is equal to the side of the square raised to the second power.

That is:

$A=L^2$

$A=30^2=900$

$900$

Look at the square below:

What is the area of the square equivalent to?

The area of the square is equal to the side of the square raised to the second power.

That is:

$A=L^2$

$A=14^2=196$

$196$

Look at the square below:

What is the area of the square?

The area of the square is equal to the side of the square raised to the second power.

That is:

$A=L^2$

$A=25^2=625$

$625$

Look at the square below:

What is the area of the square?

Remember that the area of the square is equal to the side of the square raised to the second power

The formula for the area of the square is:

$A=L^2$

We calculate the area of the square:

$A=40^2=1600$

$1600$

The two squares above are similar.

If the area of the small square is 25, then how long are its sides?

The area of the large square is:

$10^2=100$

The area of the small square is 25.

$\frac{100}{25}=4$

The square root of 4 is equal to 2.

We will call X the length of the side:

$\frac{10}{x}=2$

$2x=10$

$x=5$

5