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Jul 24, 2023 · Article Summary X. To find the area of a square, use the formula a = side^2, where side is the length of one of the sides of the square. If you only know the perimeter of the square, you can find the area by dividing the perimeter by 4, which will give you the length of each side, and then plugging the side into the formula a = side^2.
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Sep 15, 2023 · Welcome to How to Find the Area of a Square with Mr. J! Need help with finding the area of a square? You're in the right place!Whether you're just starting o...
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Oct 10, 2022 · Follow the below steps to find the area of a square if its perimeter is given: Step 1: Find the side length of a square using the perimeter formula, P = 4 × Side. Step 2: Substitute the side length in the area formula: A = Side × Side. Quiz on Area of Square.
Finally, to get the overall area, add the areas of the green and blue squares which gives us 25 + 9 = 34. Therefore, the total area is 34 square units. Examples of Finding the Area of Square using its Side. A square is a specific case of a rectangle in which the length and width are the same.
Algebraically, the area of a square can be found by squaring the number representing the measure of the side of the square. Now, let us use this formula to find the area of a square of side 7 cm. We know that the area of a square = Side × Side. Substituting the length of side as 7 cm, 7 × 7 = 49.
Jul 30, 2024 · Formulas for the area of a square. The area of a square is the product of the length of its sides: A = a\times a = a^2 A = a × a = a2. where a a is a square side. Other formulas also exist. Depending on which parameter is given, you can use the following equations: A = d 2 / 2. A = d^2 / 2 A = d2/2 if you know the diagonal;
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Example 3: Find the area of a square whose diagonal is measured is 4 cm. Solution: Given: Side, d = 4 cm. We know that the formula to find the area of a square when the diagonal, d, is given is d 2 ÷2 square units. Substituting the diagonal value, we get: = 4 2 ÷2 = 16 ÷ 2 = 8. Thus, the area of the square is 8 cm 2. Practice Problems On ...