Question

Sofia paints a rectangular mural on the wall. The area of the mural is 128.52 square feet. The mural is 12.6 feet wide. What is the height of the mural?

Answer 1

To find the height of the mural, divide the area of the mural by its width. The height of the mural is 10.2 feet.

Step-by-step explanation:

To find the height of the mural, we need to divide the area of the mural by its width. The area of the mural is 128.52 square feet and the width is 12.6 feet. So, we can use the formula: height = area / width.

Plugging in the values, we get: height = 128.52 / 12.6 = 10.2 feet.

Therefore, the height of the mural is 10.2 feet.

Answer 2

The height of the mural is 10.2 feet.

Step-by-step explanation:

The general formula for the area of a rectangle is A = LW, where A = area, W = width and L = length (height in this example). Since we know the values of both area and width, we can plug these numbers into the formula and solve for the missing variable 'L': 128.52 = 12.6L. Using inverse (opposite) operations to isolate the variable and solve, we would divide each side of the equation by 12.6: 128.52/12.6 = 12.6L/12.6 or L = 10.2. So, the height of the mural would be 10.2 feet.