Chapter 3: Cost Estimation Techniques

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Chapter 3: Cost Estimation Techniques Engineering Economy Chapter 3: Cost Estimation Techniques

The objective of Chapter 3 is to present various methods for estimating important factors in an engineering economy study.

Estimating the future cash flows for feasible alternatives is a critical step in engineering economy studies. Estimating costs, revenues, useful lives, residual values, and other pertinent data can be the most difficult, expensive, and time-consuming part of the study.

Results of cost estimating are used for a variety of purposes. Setting selling prices for quoting, bidding, or evaluating contracts. Determining if a proposed product can be made and distributed at a profit. Evaluating how much capital can be justified for changes and improvements. Setting benchmarks for productivity improvement programs.

The two fundamental approaches are “top-down” and “bottom-up.” Top-down uses historical data from similar projects. It is best used when alternatives are still being developed and refined.  rough estimate, refer to previous cases Bottom-up is more detailed and works best when the detail concerning the desired output (product or service) has been defined and clarified.  details, accurate

The integrated cost estimation approach has three major components Work breakdown structure (WBS) Cost and revenue structure (classification) Estimating techniques (models)

Work Breakdown Structure (WBS) A basic tool in project management A framework for defining all project work elements and their relationships, collecting and organizing information, developing relevant cost and revenue data, and management activities. Each level of a WBS divides the work elements into increasing detail. Graduation party: Meal cost (restaurant reservation, meal per person x # of participants) Gift cost (gift price x # of gifts) Decoration cost (會場布置,performance costumes, …) Equipment rental (microphone, DJ equipment, music discs, etc) …

A WBS has other characteristics. Both functional and physical work elements are included. The content and resource requirements for a work element are the sum of the activities and resources of related sub-elements below it. A project WBS usually includes recurring and nonrecurring work elements.

Cost and Revenue Structure Used to identify and categorize the costs and revenues that need to be included in the analysis. The life-cycle concept and WBS are important aids in developing the cost and revenue structure for a project. Perhaps the most serious source of errors in developing cash flows is overlooking important categories of costs and revenues.

Estimating Techniques REMEMBER! The purpose of estimating is to develop cash-flow projections—not to produce exact data about the future, which is virtually impossible. Cost and revenue estimates can be classified according to detail, accuracy, and their intended use. Order-of-magnitude estimates (±30%) Semi-detailed, or budget, estimates (±15%) Definitive (detailed) estimates (±5%) 1. Hand over your job as a 學會會長 2. Decide how much to charge each student for the party 3. Final party accounting statement, make payments, etc.

Figure 3-5 Accuracy of Cost and Revenue Estimates versus the Cost of Making Them

The level of detail and accuracy of estimates depends on time and effort available as justified by the importance of the study, difficulty of estimating the items in question, methods or techniques employed, qualifications of the estimator(s), sensitivity of study results to particular factor estimates.

A variety of sources (data) exist for cost and revenue estimation Accounting records: good for historical data, but limited for engineering economic analysis. Other sources inside the firm: e.g., sales, engineering, production, purchasing. Sources outside the firm: U.S. government data, industry surveys, trade journals, and personal contacts. Research and development (R&D): e.g., pilot plant, test marketing program, surveys.

These models can be used in many types of estimates. Indexes Unit technique Factor technique

Indexes, I, provide a means for developing present and future cost and price estimates from historical data. k = reference year for which cost or price is known. n = year for which cost or price is to be estimated (n>k). Cn = estimated cost or price of item in year n. Ck = cost or price of item in reference year k. 例如, K = 2010 N = 2018 Indexes can be created for a single item or for multiple items (eqs. 3-1, 3-2).

Pause and solve In 2002 Acme Chemical purchased a large pump for $112,000. Acme keys their cost estimating for these pumps to the industrial pump index, with a baseline of 100 established in 1992. The index in 2002 was 212. Acme is now (2010) considering construction of a new addition and must estimate the cost of the same type and size of pump. If the industrial pump index is currently 286, what is the estimated cost of the new pump? 2002, k = 212, Ck = 112k 2010, n= 286, Cn = ?

Solution Cost of the new pump (using eq. 3-1)

The unit technique is one that is widely known and understood. A “per unit factor” is used, along with the appropriate number of units, to find the total estimate of cost. An often used example is the cost of a particular house. Using a per unit factor of, say, $120 per square foot, and applying that to a house with 3,000 square feet, results in an estimated cost of $120 x 3,000 = $360,000. This techniques is useful in preliminary estimates, but using average costs can be very misleading. 台北市大安區房子 平均一坪 ? 元

The factor technique is an extension of the unit technique where the products of several quantities are summed and then added to components estimated directly. C = cost being estimated Cd = cost of the selected component d estimated directly fm = cost per unit of component m Um = number of units of component m

Parametric cost estimating is the use of historical cost data and statistical techniques (e.g., linear regression) to predict future costs. Parametric models are used in the early design stages to get an idea of how much the product (or project) will cost, on the basis of a few physical attributes (such as weight, volume, and power). Linear regression 例如”上漲率=10%”  Last year’s house unit price $30萬/坪 , this year’s house unit price $33萬/坪 , next year’s house unit price $36.3萬/坪, …

The power-sizing technique (or exponential model) is frequently used for developing capital investment estimates for industrial plants and equipment (both in $ as of the point in time for which the estimate is desired) 大型設施或設備投資。 蓋一工廠的總成本(估算)/(基準蓋廠成本)=(該工廠面積/基準廠面積)的X次方。 (both in the same physical units)

Pause and solve Acme Logistics provides “less than truck load” (LTL) services throughout the U.S. They have several hubs where they use cross-docking to move goods from one trailer to another. Acme built its last hub 10 years ago, and it had 36 dock doors. The cost index at that time was 140, and the total cost was $6 million. Acme plans a new hub that will have 48 dock doors. The cost index now is 195, and Acme will use a capacity factor of 0.82. What is the estimated cost of the new hub? Adjust by “Index” first. Then, calculate cost estimate of new hub using “capacity factor” (exponential) model.

Solution Cost of the new hub (using eqs. 3-1 and 3-4)

A learning curve reflects increased efficiency and performance with repetitive production of a good or service. The concept is that some input resources decrease, on a per-output-unit basis, as the number of units produced increases. 學習曲線

Most learning curves assume a constant percentage reduction occurs as the number of units produced is doubled. N = log (s) / log (2) The learning curve expoent! (學習曲線 “指數”) s = the learning curve “slop parameter” as a decimal.

Learning curve example: Assume the first unit of production required 3 hours time for assembly. The learning rate is 75%. Find (a) the time to assemble the 8th unit, and (b) the time needed to assemble the first 6 units.

EXAMPLE 3-7 Learning Curve (LC) for a Formula Car Design Team continued on next slide

EXAMPLE 3-7 (continued) LC for a Formula Car Design Team continued on next slide

EXAMPLE 3-7 (continued) LC for a Formula Car Design Team continued on next slide

Example 3-7 Spreadsheet Solution

A cost estimating relationship (CER) describes the cost of a project as a function of design variables. There are four basic steps in developing a CER. Problem definition Data collection and normalization CER equation development Model validation and documentation CER 4步驟

TABLE 3-2 Typical Equation Forms 34

EXAMPLE 3-8 Cost Estimating Relationship (CER) for a Spacecraft continued on next slide

EXAMPLE 3-8 (continued) CER for a Spacecraft

Example 3-8 (a) Regression Dialogue Box Figure 3-7 Spreadsheet Solution

Example 3-8 (b) Regression Results (Spreadsheet)

Figure 3-8 Preliminary Learning Curve Model Figure 3-9 Revised Learning Curve Spreadsheet Model

Figure 3-9 Revised Learning Curve Spreadsheet Model

Figure 3-10 Revised Learning Curve Spreadsheet Model