I don't know how to solve this math problem?

A call center is 120 yd. long and 40 yd. wide. Each employee requires 30 sq. ft. if the center needs to have 40% of open space, how many employees can be seated in the center?

120 yards = 360 feet

40 yards = 120 feet

A = LW
A = 360 * 120
A = 43,200 square feet

43,200 * 0.6 = 25,920 square feet for employees

25,920 / 30 = 864 employees

To solve this math problem, we need to follow a series of steps:

Step 1: Find the area of the call center.
The formula to find the area of a rectangle is:
Area = Length * Width
In this case, the length of the call center is 120 yards and the width is 40 yards. So, the area of the call center is:
Area = 120 yd * 40 yd = 4800 sq. yd.

Step 2: Calculate the desired open space.
The center needs to have 40% of open space. To determine the open space required, we use the formula:
Open Space = (40 / 100) * Total Area
In this case:
Open Space = (40 / 100) * 4800 sq. yd
Open Space = 1920 sq. yd.

Step 3: Calculate the space required for each employee.
Each employee requires 30 sq. ft. of space. To convert this to square yards, we need to know that 1 yard = 3 feet. So, 1 square yard = 3 feet * 3 feet = 9 sq. ft.
Therefore, the space required for each employee is:
30 sq. ft. / 9 sq. ft. = 3.33 sq. yd.

Step 4: Calculate the number of employees that can be seated.
To find the number of employees that can be seated, we divide the available space by the space required for each employee.
Number of employees = Open Space / Space required per employee
Number of employees = 1920 sq. yd. / 3.33 sq. yd.
Number of employees โ‰ˆ 577.58

Therefore, approximately 577 employees can be seated in the call center.