hours worked\nwhat is the solution to this system of equations, and what does it mean to the…

hours worked\nwhat is the solution to this system of equations, and what does it mean to the contractor?\nthe solution (0, 20) tells the contractor the minimum amount that can be charged.\nthe solution (0, 500) tells the contractor the maximum amount that can be charged.\nthe solution (25, 20) tells the contractor the number of hours on a job where the hourly rate is the same for both billing options.\nthe solution (20, 25) tells the contractor the number of hours on a job where the hourly rate is the same for both billing options.

hours worked\nwhat is the solution to this system of equations, and what does it mean to the contractor?\nthe solution (0, 20) tells the contractor the minimum amount that can be charged.\nthe solution (0, 500) tells the contractor the maximum amount that can be charged.\nthe solution (25, 20) tells the contractor the number of hours on a job where the hourly rate is the same for both billing options.\nthe solution (20, 25) tells the contractor the number of hours on a job where the hourly rate is the same for both billing options.

Answer

Answer:

C. The solution (25, 20) tells the contractor the number of hours on a job where the hourly rate is the same for both billing options.

Explanation:

Step1: Identify solution concept

The solution of a system of equations in this context is the point of intersection of the two - related functions (likely representing different billing options).

Step2: Analyze coordinate meaning

In an (x, y) coordinate for this problem, x usually represents the number of hours worked and y represents some cost - related or rate - related value. The point of intersection (25, 20) means that when the number of hours worked (x = 25), the value (could be rate or cost) for both billing options is the same (y = 20).