# How Many Feet Is 2.5 M

How Many Feet Is 2.5 M – Solving rectangular boundary problems is a skill that has many interesting real-world applications. For example, we can use perimeter calculation for situations such as fencing requirements around a playground, picture frame dimensions, the distance around a walkway, or the dimensions of a large window. Calculating the perimeter of a rectangle is a useful skill to master because it is frequently used in our daily lives.

Remember that perimeter refers to the distance around the outside of a two-dimensional shape. It may be helpful to think of the perimeter as a fence that surrounds the garden or backyard. When we calculate the perimeter, we are basically calculating the total distance around that two-dimensional shape.

## How Many Feet Is 2.5 M

The marginal problem can be calculated in a number of ways, but the most effective strategy is to simply use the marginal formula.

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The perimeter formula for a rectangle states that P = (L + W) × 2, where P represents the perimeter, L represents the length, and W represents the width. When you get the dimensions of the rectangle, you can simply plug the L and W values ​​into the formula to solve for the perimeter. For example, if the rectangle below represents a yard that needs a brick border, we can use the perimeter formula to figure out how many feet of brick border we will need in total.

The formula says that P = (L + W) × 2, so we plug in 14 feet for L and 6 feet for W. Now we have P = (14 + 6) × 2, a simpler to 40, or 40 feet. .

Using this margin formula saves us some time by avoiding the alternative strategy of adding up each side length separately. 14 + 6 + 14 + 6 will give the correct answer, but this strategy generally takes longer, so it is recommended to use a formula.

However, not all edge problems will give you the length and width in a simple way. In fact, some boundary problems give you one more dimension than a rectangular field. To solve this boundary problem, we need to revise our understanding of the field. Remember, to calculate the area of ​​a rectangle, we just multiply the length by the width. A rectangle that is 3.5 cm x 4 cm will have an area of ​​14 cm

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Because 3.5 × 4 = 14. Let’s use this knowledge of the area and apply it to the boundary problem.

For example, you may need to design a large rectangular window with an area of ​​35 square feet and a length of 7 feet. Let’s use what we know about calculating area to find the perimeter.

We know that the surface area is found by multiplying the length by the width. This means that seven times something is equal to 35, 7 ×? = 35. We can solve for the required side length by dividing 35 by 7, which is equal to 5. We can now apply the rotation formula because we know that the length is 7 feet and the width is 5 feet.

Now that we have reviewed the margin formula and its various applications, consider the following questions. Does a rectangle with an area of ​​20 square feet have more than one choice for its perimeter? If you said yes, you are right. A rectangle with a limited area such as 20 square feet can have various boundaries. For example, a 20-foot-square rectangle can have dimensions of 1 ft x 20 ft, 2 ft x 10 ft, or 4 ft x 5 ft. . We will prove this concept by measuring the perimeter of three possible rectangles labeled: 1 ft × 20 ft, 2 ft × 10 ft, and 4 ft × 5 ft.

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* It is also important to note that the formula P = (L + W) × 2 only applies to rectangles. This formula only applies to rectangles that have two sets of congruent sides.

A rectangle has two equal lengths and two equal widths. To find the perimeter, or the distance around the rectangle, we need to add four side lengths. This can be effectively done by adding the length and width, then multiplying this number by two since there are two of each length. ( Perimeter = (length + width) × 2 ) is the perimeter formula.

We can calculate the perimeter of a rectangle using the formula (Perimeter=(length + width) ×2). We see that the length is 14.5 feet and the width is 7.5 feet so our formula to (Perimeter = (14.5 + 7.5) × 2 ) which simplifies to 44. Perimeter right- 44 square feet.

To determine the boundaries of the rectangle, we must determine the width (w). The area of ​​a rectangle is calculated by multiplying (length × width ), so we can use the following equation to solve the required value (w).

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Now that we know the length and width, we can use the formula (Perimeter = (length + width) × 2 ) to solve for the perimeter. When we put 16 m for our length and 4 m for our width, we have this: (Perimeter = (16 m + 4 m) × 2 ), which simplifies to 40 m. The perimeter of the rectangle is 40 meters.

The sides of the rectangular sandbox at Sunnyland Park are 15 feet by 8.5 feet. Calculate the perimeter of the sandbox.

We can calculate the perimeter of the sandbox using the formula (Perimeter=(length+width) ×2). We know that it is 15 feet long and 8.5 feet wide so we can plug these values ​​into the formula to solve for Perimeter. Our current formula will be (Perimeter = (15 + 8.5) × 2 ) which simplifies to 47, or 47 feet.

Gloria is planning a garden for her backyard. He knew he wanted the garden to be 24 square feet, but he was flexible about the size. She wants to put a fence around the garden, but the fence (per foot) can be very expensive so she wants to compare the options. Option A is to build a garden with dimensions of 8 feet by 3 feet. Option B is to build a garden with dimensions of 6 feet by 4 feet. Which option requires a smaller fence and therefore costs less?

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Option A is 8 feet long and 3 feet wide. The perimeter of this park is 22 feet.

Option B is 6 feet long and 4 feet wide. The perimeter of this park is 20 feet.

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