L + W = 87. L = 2W + 9 so (2W + 9) + W = 87 ie 3W = 78 so Width is 26 m and Length is 61 m.
To find the perimeter of a rectangle, you add up the lengths of all its sides. In this case, the length is 5.5 meters and the width is 3.25 meters. The formula for the perimeter of a rectangle is P = 2(length + width). Therefore, the perimeter of this rectangular lot would be P = 2(5.5 + 3.25) = 2(8.75) = 17.5 meters.
The perimeter of a square is 400 meters. write an equation for the perimeter and solve for the length of one side
the length of a rectangular garden is 12 meters and the width is 7 meters. What is the area
Perimeter: 12+25+12+25 = 74 meters
Perimeter of rectangle = 2 x (length + width) = 2 x (1.6 + 0.8) = 2 x 2.4 = 4.8 meters
The length is 10 meters and the width is 5 meters
length = 22 meters and width = 6 meters
The length of the floor is 5.5 meters because 2*(5.5+5) = 21 meters which is the perimeter
The dimensions are 7 by 12 meters Check: perimeter = 2*(7+12) = 38 meters and area = 7*12 = 84 square meters
You shoulda done your homework.
Width: 16 meters Length: 21 meters Check: 16+21+16+21 = 74 meters which is its perimeter
5 km or 5000 meters
To find the dimensions of the largest rectangular pen that can be enclosed with 64 meters of fence, we can use the formula for the perimeter of a rectangle, which is (P = 2(l + w)), where (l) is length and (w) is width. Setting the perimeter equal to 64 meters gives us (l + w = 32). To maximize the area (A = l \times w), we can express (w) as (w = 32 - l) and find the maximum area occurs when (l = w = 16). Therefore, the dimensions of the largest rectangular pen are 16 meters by 16 meters, making it a square.
The length of the rectangle is 27 meters and the width is 19 meters.
1 x 5 2 x 4 3 x 3
To find the perimeter of a rectangle, you add up the lengths of all its sides. In this case, the length is 5.5 meters and the width is 3.25 meters. The formula for the perimeter of a rectangle is P = 2(length + width). Therefore, the perimeter of this rectangular lot would be P = 2(5.5 + 3.25) = 2(8.75) = 17.5 meters.
To find the dimensions of a parking lot with an area of 918 square meters and a perimeter of 122 meters, we can set the length as ( l ) and the width as ( w ). The equations are ( lw = 918 ) and ( 2(l + w) = 122 ). Solving these equations simultaneously, we find that the dimensions are approximately 39 meters in length and 23.5 meters in width.