Passage below require analysis and breakdown

According to Will Kenton (2019), zero-one integer programming is a mathematical method of using a series of binary, yes (1) and no (0) answers to arrive at a solution when there are two mutually exclusive options. Examples of scenarios mentioned in the text, Quantitative Methods for Business, include capital budgeting, fixed cost, supply chain design, bank location, and product design/market share applications (p. 496). A problem I am currently facing in my life is deciding which debt to pay off first and where to invest my money. This situation most aligns with capital budgeting. A Capital budgeting problem is A 0-1 integer programming problem that involves choosing which possible projects or activities provide the best investment return (Anderson, Sweeney, Williams, Camm, Cochran, & Ohlmann, p.515). With limited capital each year, I need to select the most profitable choice. The constraints would include the funds available for each year. The optimal solution for my problem would be the investment that provides the most profit. This means selecting which debt to pay off first which will then allow me to invest that extra capital in other investments.