Engineers play a vital role in capital investment decisions based upon their ability and experience to design, analyze, and synthesize. The factors upon which a decision is based are commonly a combination of economic and noneconomic elements. Engineering economy deals with the economic factors. By defi nition,
Engineering economy involves formulating, estimating, and evaluating the expected economic outcomes of alternatives designed to accomplish a defi ned purpose. Mathematical techniques simplify the economic evaluation of alternatives.
Because the formulas and techniques used in engineering economics are applicable to all types of money matters, they are equally useful in business and government, as well as for individuals. Therefore, besides applications to projects in your future jobs, what you learn from this book and in this course may well offer you an economic analysis tool for making personal decisions such as car purchases, house purchases, major purchases on credit, e.g., furniture, appliances, and electronics.
Other terms that mean the same as engineering economy are engineering economic analysis, capital allocation study, economic analysis, and similar descriptors.
People make decisions; computers, mathematics, concepts, and guidelines assist people in their decision-making process. Since most decisions affect what will be done, the time frame of engineering economy is primarily the future . Therefore, the numbers used in engineering econ- omy are best estimates of what is expected to occur . The estimates and the decision usually involve four essential elements:
Cash flows
Times of occurrence of cash fl ows
Interest rates for time value of money
Measure of economic worth for selecting an alternative
Since the estimates of cash fl ow amounts and timing are about the future, they will be some-what different than what is actually observed, due to changing circumstances and unplanned events. In short, the variation between an amount or time estimated now and that observed in the future is caused by the stochastic (random) nature of all economic events. Sensitivity analysis is utilized to determine how a decision might change according to varying esti- mates, especially those expected to vary widely. Example 1.1 illustrates the fundamental nature of variation in estimates and how this variation may be included in the analysis at a very basic level.
EXAMPLE 1.1
An engineer is performing an analysis of warranty costs for drive train repairs within the first year of ownership of luxury cars purchased in the United States. He found the average cost (to the nearest dollar) to be $570 per repair from data taken over a 5-year period.
What range of repair costs should the engineer use to ensure that the analysis is sensitive to changing warranty costs?
Solution
At first glance the range should be approximately –25% to +15% of the $570 average cost to include the low of $430 and high of $650. However, the last 3 years of costs are higher and more consistent with an average of $631. The observed values are approximately ±3% of this more recent average.
If the analysis is to use the most recent data and trends, a range of, say, ±5% of $630 is recom- mended. If, however, the analysis is to be more inclusive of historical data and trends, a range of, say, ±20% or ±25% of $570 is recommended.
The criterion used to select an alternative in engineering economy for a specifi c set of estimates is called a measure of worth . The measures developed and used in this text are
All these measures of worth account for the fact that money makes money over time. This is the concept of the time value of money.
It is a well-known fact that money makes money. The time value of money explains the change in the amount of money over time for funds that are owned (invested) or owed (borrowed). This is the most important concept in engineering economy.
The time value of money is very obvious in the world of economics. If we decide to invest capital (money) in a project today, we inherently expect to have more money in the future than we invested. If we borrow money today, in one form or another, we expect to return the original amount plus some additional amount of money.
Engineering economics is equally well suited for the future and for the analysis of past cash
flows in order to determine if a specifi c criterion (measure of worth) was attained. For example, assume you invested $4975 exactly 3 years ago in 53 shares of IBM stock as traded on the New York Stock Exchange (NYSE) at $93.86 per share. You expect to make 8% per year appreciation, not considering any dividends that IBM may declare. A quick check of the share value shows it is currently worth $127.25 per share for a total of $6744.25. This increase in value represents a rate of return of 10.67% per year. (These type of calculations are explained later.) This past investment has well exceeded the 8% per year criterion over the last 3 years.
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