Square Calculator

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**Step 1 :**

**Step 2 :**

Square Calculator is an online tool used to find the area, perimeter and diagonals of a square.

A square is a closed geometrical shape with four sides and all corners are right angle(90^{0}). In square all four sides are equal. This is one of the types of quadrilateral.

A square is a closed geometrical shape with four sides and all corners are right angle(90

The units of length that will not affect the calculations. The unit remains same for perimeter and diagonals of a square, only it defer for area of a square (i.e. from unit to unit square). Any other base unit can be substituted.

**Square Formula's:**

**Area of the Square**

A = a^{2}

Where A = area, a = side length

**Perimeter of the Square**

P = 4a

Where P = perimeter

**Diagonals of a Square**

q = a$\sqrt{2}$

Where q = diagonal length

Put the values in the above formula's and solve it further.

Calculate Area, Square and Diagonal of a square. Given side length 'a' is 4m.

**Step 1 :**Given: side length 'a' = 4 m.

**Area of the Square**

A = a

^{2}

Where A = area, a = side length

**Perimeter of the Square**

P = 4a

Where P = perimeter

**Diagonals of a Square**

q = a$\sqrt{2}$

Where q = diagonal length

**Step 2 :**

Put the values in the above formula's and solve it further.

**Area of the Square**

A = (4)

^{2}= 16 m^{2}

**Perimeter of the Square**

P = 4(4) = 16 m

**Diaoganals of a Square**

q = 4$\sqrt{2}$ = 5.65m

**Answer :**Area of the Square = 16 m

^{2}Perimeter of the Square = 16 m

Diaognals of a Square = 5.65 m

Calculate Area, Square and Diagonal of a square. Given side length 'a' is 6 cm.

**Step 1 :**

Given: side length 'a' = 6 cm.

**Area of the Square**

A = a

^{2}

Where A = area, a = side length

**Perimeter of the Square**

P = 4a

Where P = perimeter

**Diagonals of a Square**

q = a$\sqrt{2}$

Where q = diagonal length

**Step 2 :**

Put the values in the above formula's and solve it further.

**Area of the Square**

A = (6)

^{2}= 36 cm^{2}

**Perimeter of the Square**

P = 4(6) = 24 cm

**Diaoganals of a Square**

q = 6$\sqrt{2}$ = 8.485 cm

**Answer :**

Area of the Square = 36 cm

^{2}

Perimeter of the Square = 24 cm

Diaognals of a Square = 8.485 cm

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