Rectangular rotation is the sum of all summaries. A rectangle is defined as a geometry of a square or constructing a square. In a box, the two opposing sides are substantial, meaning they are the same size. Although not all rectangles are rectangles, all rectangles are rectangles, and the constructing combination can consist of several squares.

## Basic Formula Rectangle

Search around using length and width

Write the basic Formula to find the rectangle. This Formula will guide you as you calculate around your rectangle.

The basic formula is: K = 2 * (P + L).

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Circles are always around the outer limits of any building, whether simple or a combination build.

In this equation, K is “Roving”, p is rectangular, and L is rectangular.

Length always has a more considerable width value.

Because the opposite sides of the rectangle are the same size, both the length of the same size and the two widths are the same size. This is why you write equations in the form of Multiplication 2 with the result of long and wide numbers.

You can also write this equation as K = p + p + L + L to make it clearer.

## Find Length and Width Rectangle

Find the length and width of your rectangle. For underlying math problems in schools, rectangular and rectangular will be given in the subject. These values are usually written next to construct a square.

If you are counting the rectangle of real life, use a ruler, a wooden gauge, or to measure tape to find the length and width of the area you want to measure. If you step outside or outside, weigh all sides to see if the opposite edge doesn’t fit.

For example, p = 14 CM, L = 8 CM.

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Total length and width. Once you know the length and breadth, you must enter the values of P and L in the perimeter equation.

As you complete the equations around you, note that following the calculation operation, the mathematical expressions in parentheses are resolved first from the mathematical expressions outside the brackets.

So you start solving your equations by summing up the length and the width.

For example, K = 2 * (p + L) = 2 * (14 + 8) = 2 * (22).

Multiply the length and the width by two. When you look at the Formula around the rectangle, the section (P + L) is multiplied by two. Once you’ve completed the Multiplication, you have a rectangular round.

This Multiplication is done because there are still two sides of the other rectangle. When your total length and width, you only total two sides of a building.

Since both sides of the rectangle have the same size as both sides, you can multiply the sum of the sums by two to find the amount of the four teams.

For example, K = 2 * (p + L) = 2 * (14 + 8) = 2 * (22) = 44 CM.

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The sum of P + p + L + L. Instead of summing up both sides of a rectangle and multi siting them in two, you can sum up four sides directly to find the square. If you are not able to understand the concept of Roving, this is an excellent place to start.

For example, K = p + p + L + L = 14 + 14 + 8 + 8 = 44 CM.