Mens and womens
To solve this problem, you first need to define some variables and then set up an equation. Let w = width of the rectangle and l = length of the rectangle. Since the length is 9 m longer than the width, we can write the following: w = width w + 9 = length Since the area of a rectangle is found by multiplying length x width, we can write the following equation: w(w + 9) = 36 Next, we must solve this equation. By the distributive property, we have w^2 + 9w = 36. Subtracting 36 from both sides, we get w^2 + 9w - 36 = 0 We can factor this trinomial into (w + 12)(w - 3) = 0 By the zero product property, we have w + 12 = 0 or w - 3 = 0 Solving these two equations, we have that w = -12 or w = 3. Since the width of a rectangle cannot be negative, we ignore the w = -12 solution and we find that w = 3. Since our width is 3 m, our length must be 12 m. We can check our answer by verifying that 12 m x 3m = 36 m^2.
Surface area = 2*(L*W + W*H + H*L) = 324 m2
Perimeter = 2(L + W) = 2*(5.5 + 12) m = 2*17.5m = 35 m.
as you are trying to work out the area. W x L = area. So. 5m x 6m = 30m2
Assuming the dimensions are to a rectangle, the area is found by multiplying length time width. In this case, 10 m * 6.6 m = 66 square meters.
I work in a shoe department and was told by a Born representative that the M/W stands for medium width.
The dimensions are W and W+M where W is the width.
In men's shoe sizes, the "M" stands for "medium" width. Shoe sizes can come in various widths, including narrow (N), medium (M), wide (W), and extra wide (XW), with "M" being the standard width for most men's shoes. This designation helps consumers choose the right fit based on their foot width.
M stands for medium width. W stands for wide width.
To solve this problem, you first need to define some variables and then set up an equation. Let w = width of the rectangle and l = length of the rectangle. Since the length is 9 m longer than the width, we can write the following: w = width w + 9 = length Since the area of a rectangle is found by multiplying length x width, we can write the following equation: w(w + 9) = 36 Next, we must solve this equation. By the distributive property, we have w^2 + 9w = 36. Subtracting 36 from both sides, we get w^2 + 9w - 36 = 0 We can factor this trinomial into (w + 12)(w - 3) = 0 By the zero product property, we have w + 12 = 0 or w - 3 = 0 Solving these two equations, we have that w = -12 or w = 3. Since the width of a rectangle cannot be negative, we ignore the w = -12 solution and we find that w = 3. Since our width is 3 m, our length must be 12 m. We can check our answer by verifying that 12 m x 3m = 36 m^2.
Let the width be ( w ). Then, the length is ( 5w ). The formula for the perimeter ( P ) of a rectangle is ( P = 2(\text{length} + \text{width}) ). Substituting the known values, we have ( 3600 = 2(5w + w) ), which simplifies to ( 3600 = 12w ). Therefore, the width ( w ) is ( 3600 / 12 = 300 ) meters.
M means medium width, as opposed to wide (abbreviated "W") or narrow (abbreviated "B").
It works out as 19 m in length and 13 m in width.
To find the perimeter of the room, we first need to determine its length. Given the area (A) is 22 m² and the width (W) is in centimeters (Cm), we can convert the width to meters (1 Cm = 0.01 m). The formula for area is A = length × width, so length = A / W. Once we have both dimensions in meters, we can calculate the perimeter using the formula P = 2(length + width).
9*1*3 = 27 cubic meters
Surface area = 2*(L*W + W*H + H*L) = 324 m2
W = P/2 - L, in this case 3 m, making A = 42 sq m