Area of the Square: Express using

Look at the square below:

Which expression describes its area?

Let's remember that the area of a square is equal to the side of the square squared

The formula for the area of a square is:

$S=a^2$

Let's substitute the given data into the formula:

$S=(2+x)^2$

$(2+x)^2$

Look at the following square:

What is its area?

The area of a square is equal to the side of the square raised to the 2nd power:

$S=a^2$

$S=(8-3x)^2$

$S=(-3x+8)^2$

$(-3x+8)^2$

Look at the following square:

Which expressions represents its area?

Let's remember that the area of a square is equal to the side of the square squared

The formula for the area of a square is:

$S=a^2$

Let's substitute the given data into the formula:

$S=(6+4x)^2$

$(6+4x)^2$

Look at the square below:

Which expression represents its area?

Remember that the area of the square is equal to the side of the square raised to the 2nd power.

Formula for the area of the square:

$A=L^2$

Then we substitute our values into the formula:

$A=(4+x)^2$

$(4+x)^2$

Look at the following square:

Which expression represents its area?

Let's remember that the area of a square is equal to the side of the square squared

The formula for the area of a square is:

$S=a^2$

Let's substitute the given data into the formula:

$S=(4x+4y)^2$

$(4y+4x)^2$

Look at the following square:

Which expression represents its area?

Let's remember that the area of a square is equal to the side of the square squared

The formula for the area of a square is:

$S=a^2$

Let's substitute the given data into the formula:

$S=(x+7y)^2$

$(x+7y)^2$

Look at the following square:

Which expression represents its area?

Let's remember that the area of a square is equal to the side of the square squared

The formula for the area of a square is:

$S=a^2$

Let's substitute the given data into the formula:

$S=(9+y)^2$

$(9+y)^2$

Look at the following square:

Which expression represents its area?

Remember that the area of the square is equal to the side of the square raised to the 2nd power.

Formula for the area of the square:

$A=L^2$

We substitute our values into the formula:

$A=(a-b)^2$

$(a-b)^2$

Look at the square below:

Which expressions represents its area?

Let's remember that the area of a square is equal to the side of the square squared

The formula for the area of a square is:

$S=a^2$

Let's substitute the given data into the formula:

$S=\frac{10^2}{x^2}=\frac{100}{x^2}$

$\frac{100}{x^2}$

Look at the square below:

Which expressions represents its area?

Let's remember that the area of a square is equal to the side of the square squared

The formula for the area of a square is:

$S=a^2$

Let's substitute the given data into the formula:

$S=\frac{20^2}{y^2}=\frac{400}{y^2}$

$\frac{400}{y^2}$

Look at the square shown below:

Which expression represents its area?

Let's remember that the area of a square is equal to the side of the square squared

The formula for the area of a square is:

$S=a^2$

Let's substitute the given data into the formula:

$S=x^2y^2$

$x^2y^2$

Look the square below:

Which expression represents its area?

Let's remember that the area of a square is equal to the side of the square squared

The formula for the area of a square is:

$S=a^2$

Let's substitute the given data into the formula:

$S=\frac{x^2}{y^2}$

$\frac{x^2}{y^2}$

Look at the following square:

Express the area of the square.

Remember that the area of a square is equal to the side of the square raised to the 2nd power.

Formula for the square area:

$A=L^2$

We substitute our values into the formula:

$A=(x+y)^2$

$(x+y)^2$

Look at the following square:

Express the area of the square.

Remember that the area of a square is equal to the side of the square squared

The formula for the area of a square is:

$S=a^2$

Now let's substitute the data into the formula:

$S=(5+2x)^2$

$(5+2x)^2$

Look at the square below:

Express its area in terms of $x$.

Remember that the area of the square is equal to the side of the square raised to the 2nd power.

The formula for the area of the square is

$A=L^2$

We place the data in the formula:

$A=(x-7)^2$

$(x-7)^2$