Quantifying Opportunity: How Calculating Cost of Delay Boosts Project Prioritization

Effective project prioritization is crucial for businesses to maximize their returns on investment. Quantifying opportunity and understanding the cost of delay can significantly enhance project prioritization. By calculating the cost of delay, organizations can make informed decisions about which projects to prioritize, ensuring that they maximize their potential benefits. This approach enables businesses to optimize resource allocation and minimize opportunity costs. Watch the following video to learn more:

Calculating Cost of Delay Helps Prioritize Projects Effectively

When it comes to managing multiple projects, prioritization is key to ensuring that resources are allocated efficiently and effectively. One crucial aspect to consider when prioritizing projects is the Cost of Delay, which refers to the financial impact of delaying a project. Calculating Cost of Delay helps organizations understand the potential financial consequences of delaying a project, enabling them to make informed decisions about which projects to prioritize.

The Cost of Delay is a concept developed by Don Reinertsen, a renowned expert in the field of product development and lean management. According to Reinertsen, the Cost of Delay is the "cost of delaying a project by one unit of time." This cost can be measured in terms of lost revenue, increased costs, or missed opportunities. By calculating the Cost of Delay, organizations can determine which projects will generate the highest returns on investment and prioritize them accordingly.

There are several ways to calculate the Cost of Delay, including:

  • Opportunity Cost: This involves calculating the potential revenue or benefits that could be gained by completing a project on time.
  • Time-Value of Money: This takes into account the time-value of money, where a dollar today is worth more than a dollar in the future.
  • Resource Utilization: This considers the cost of resources, such as personnel, equipment, and materials, that are devoted to a project.

To illustrate the concept of Cost of Delay, let's consider an example. Suppose a company is considering two projects: Project A and Project B. Project A has a potential revenue of $1 million, while Project B has a potential revenue of $500,000. However, Project A requires a longer development time, resulting in a higher Cost of Delay. If the company delays Project A by one month, the Cost of Delay would be $100,000, whereas delaying Project B by one month would result in a Cost of Delay of $50,000. In this scenario, the company should prioritize Project A, as the Cost of Delay is higher, indicating that the potential revenue is greater.

Calculating the Cost of Delay can have a significant impact on an organization's Project Portfolio Management. By understanding the Cost of Delay associated with each project, organizations can:

  • Prioritize projects based on their potential return on investment
  • Allocate resources more effectively
  • Make informed decisions about which projects to pursue or cancel

In addition to prioritizing projects, calculating the Cost of Delay can also help organizations to:

  • Improve Project Scheduling and reduce delays
  • Enhance Resource Allocation and reduce waste
  • Increase Customer Satisfaction by delivering projects on time

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

El artículo Quantifying Opportunity destaca la importancia de calcular el costo de retraso en la priorización de proyectos. Al cuantificar el costo de oportunidad, las empresas pueden tomar decisiones informadas y optimizar sus recursos. Esto conduce a una mejor asignación de recursos y un aumento en la eficiencia. Calculating Cost of Delay es una herramienta valiosa para cualquier organización que busque mejorar su proceso de priorización de proyectos.

Carol Davis

Hi, I'm Carol, an expert and passionate author on FlatGlass, your go-to website for loans and financial information. With years of experience in the finance industry, I provide insightful articles and tips to help you navigate the complex world of loans and financial planning. Whether you're looking to understand different types of loans, improve your credit score, or make wise investment decisions, I'm here to guide you every step of the way. Stay tuned for my latest articles to stay informed and empowered on your financial journey.

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