Given that all four sides of a square are equal, if the perimeter is 24 inches, then you need to divide by 4 to find the length of each side.

$\displaystyle P=s+s+s+s=4s$

$\displaystyle P=24$

$\displaystyle P\div4=s$

$\displaystyle 24\text{in}\div4=6\text{in}$

The area is found by multiplying two sides together.

$\displaystyle A=s\times s$

Plug in the value of $\displaystyle s$ to solve.

$\displaystyle 6\text{in}\times 6\text{in} = 36\text{in}^2$

Therefore, $\displaystyle 36\text{in}^2$ is the correct answer. 

In a square, all four sides are equal, and the area is calculated by multiplying one side by itself.

$\displaystyle A=s\times s=s^2$

To find the length of one side, we divide the perimeter by 4 (since there are 4 sides of the square).

$\displaystyle P=s+s+s+s=4s$

$\displaystyle s=P\div4$

We know the perimeter, allowing us to solve for the side.

$\displaystyle s=44\div4$

$\displaystyle s=11$

This gives us 11, so we know that each side is 11 inches long. Now we can find the area.

$\displaystyle A=s\times s=11\times 11=121$

The area, 11 inches times 11 inches, is 121 square inches, the correct answer. 

In a square, all four sides are equal, and the area is calculated by multiplying one side by itself. 

$\displaystyle A=s\times s=s^2$

Given that the area is 49 square inches, the length of one side of square would be 7, because 7 times 7 is 49. 

$\displaystyle 49=s\times s$

$\displaystyle 49=7\times7$

$\displaystyle s=7$

The perimeter of a square is equal to the sum of the 4 sides. Given that all the sides of a square are equal, the length of one side of the square can be found by dividing the perimeter by 4. 

Given that 48 divided by 4 is equal to 12, we can now find the area. The area is equal to one side multiplied by another. The result is $\displaystyle 12\cdot12=144$

The perimeter of a square is given by $\displaystyle P=4s$, where $\displaystyle s$ is the sidelength.  

Plug in the given value for the perimeter:

$\displaystyle P=4s=48$ 

Divide both sides by 4 to find the sidelength:

$\displaystyle s=12\; in$

The area of a square is given by $\displaystyle A=s^{2}$. 

Plug in the sidelength we just calculated to find the area:

$\displaystyle A=s^{2}=(12)^{2}=144\; in^{2}$

To solve this question we will need to convert units from yards to feet.

$\displaystyle 1\ \text{yard}=3\ \text{feet}$

Our question states that each side of the square is two yards.

$\displaystyle 2\ \text{yards}=2\times3\ \text{feet}=6\ \text{feet}$

Each side of the square is 6 feet. To find the area, we need to multiply the length of two sides.

$\displaystyle A=s\times s;\ s=6\ \text{ft}$

$\displaystyle A=(6\ \text{ft})\times(6\ \text{ft})=36\ \text{ft}^2$

If the perimeter of a square is $\displaystyle 4a$, this means that each side is equal to $\displaystyle a$ because the side of a square is equal to one-fourth of its perimeter. 

The area is the product of one side multiplied by another side. 

Since all sides in a square are equal, the area would be equal to $\displaystyle a$ multiplied by $\displaystyle a$, which is:

$\displaystyle a\cdot a=a^{2}$ 

$\displaystyle 5\cdot (7-2)$ simplies to $\displaystyle 5\cdot 5=25$. Therefore, 25 is the correct answer. 

To solve, simply use the formula for are of a square. Thus,

$\displaystyle A=s^2=s*s=1*1=1$