Question

A company manager is planning to build a new parking lot for employees. The length of the parking lot is going to be ______ yards, and the thickness of the concrete paving material must be ______ yard. The manager determines that the volume of concrete needed for the parking lot is ______ cubic yards. Based on the amount of concrete needed, what will be the width of the new parking lot?

Answer 1

To find the width of the new parking lot, use the formula for volume of a rectangular solid and rearrange the formula to solve for width.

Step-by-step explanation:

To find the width of the new parking lot, we can use the formula for volume of a rectangular solid: Volume = Length x Width x Thickness.

Given that the length of the parking lot is [length] yards and the thickness of the concrete paving material is [thickness] yard, we can substitute these values into the formula to determine the volume of concrete needed. Once we have the volume, we can rearrange the formula to solve for the width: Width = Volume / (Length x Thickness).

Therefore, to find the width of the new parking lot, we need to know the volume of concrete needed.

Answer 2

The width of the new parking lot will be determined based on the given length, thickness of the concrete paving material, and the volume of concrete needed for the parking lot.

Step-by-step explanation:

In order to find the width of the new parking lot, we need to use the formula for the volume of a rectangular prism, which is length × width × height. In this scenario, the length of the parking lot is given, and the thickness of the concrete paving material represents the height of the rectangular prism.

The volume of concrete needed for the parking lot is the product of the length and the thickness.

Let's denote the length as L and the thickness as T. The volume (V) is given by the formula V = L × T. Now, we can rearrange this formula to solve for the width (W) of the parking lot: W = V / (L × T).

So, the width is determined by dividing the volume of concrete needed by the product of the length and thickness. This calculation ensures that the new parking lot has the necessary volume of concrete to meet the manager's specifications. It is important to consider these dimensions carefully to optimize the use of materials and ensure the parking lot is structurally sound.