Let the width of the storm window be ( w ) inches. Since the window is 6 inches higher than it is wide, the height can be expressed as ( w + 6 ) inches. The area of the window can be calculated using the equation ( w(w + 6) = 315 ). This equation can be used to find the dimensions of the window.
Let the height of the window be ( h ) inches. Then the width would be ( h + 12 ) inches. The area of the window can be expressed as ( w \times h = (h + 12) \times h = 400 ). Solving the equation ( h^2 + 12h - 400 = 0 ) gives the dimensions; the height is approximately 8 inches and the width is approximately 20 inches. Thus, the dimensions are 20 inches wide by 8 inches high.
To determine the dimensions of the window opening itself without the frame, subtract twice the frame width from each dimension of the window. The width would be 25 inches - 2 inches (left frame) - 2 inches (right frame) = 21 inches. The height would be 32 inches - 2 inches (top frame) - 2 inches (bottom frame) = 28 inches. Therefore, the dimensions of the window opening are 21 inches by 28 inches.
12 inches
42*4 = 168 inches.
A+ x(x-6)=315
Let the width of the storm window be ( w ) inches. Since the window is 6 inches higher than it is wide, the height can be expressed as ( w + 6 ) inches. The area of the window can be calculated using the equation ( w(w + 6) = 315 ). This equation can be used to find the dimensions of the window.
Measure the height and width of the window in inches. Next, multiply the height of the window by the width of the window. Then divide that number by 144 to get square feet.
Let the height of the window be ( h ) inches. Then the width would be ( h + 12 ) inches. The area of the window can be expressed as ( w \times h = (h + 12) \times h = 400 ). Solving the equation ( h^2 + 12h - 400 = 0 ) gives the dimensions; the height is approximately 8 inches and the width is approximately 20 inches. Thus, the dimensions are 20 inches wide by 8 inches high.
H = W + 20; H x W = 640 ie W x (W + 20) = 640 ie W^2 + 20W - 640 = 0 This does not have a solution in integers, a close approximation is 17.2 x 37.2
To determine the dimensions of the window opening itself without the frame, subtract twice the frame width from each dimension of the window. The width would be 25 inches - 2 inches (left frame) - 2 inches (right frame) = 21 inches. The height would be 32 inches - 2 inches (top frame) - 2 inches (bottom frame) = 28 inches. Therefore, the dimensions of the window opening are 21 inches by 28 inches.
The area of the window is 21.8 square feet.
The window seat bench measures 48 inches in length, 18 inches in width, and 20 inches in height. It has a weight capacity of 300 pounds.
Well, isn't that a lovely question! To find the length of the window, we can use the formula for the area of a rectangle, which is length times width. Since we know the area is 336 square inches and the width is 16 inches, we can divide the area by the width to find the length. So, the window is 21 inches long. Happy little calculations!
You have to multiply the two dimensions to get the area. In this case the answer will be 15 square feet.
20x4=80answer is 20 each side.
20x4=80answer is 20 each side.