The fundamental purpose of work measurementJob analysis for the purpose of setting time standards. is to set time standards for a job. Such standards are necessary for four reasons: Show
Work measurement and its resulting work standards have been controversial since Taylor's time. Much of this criticism has come from unions, which argue that management often sets standards that cannot be regularly achieved. (To counter this, in some contracts, the industrial engineer who sets the standard must demonstrate that he or she can do the job over a representative period of time at the rate that was set.) There is also the argument that workers who find a better way of doing the job get penalized by having a revised rate set. (This is commonly called rate cutting.) With the widespread adoption of W. Edwards Deming's ideas, the subject has received renewed criticism. Deming argued that work standards and quotas inhibit process improvement and tend to focus the worker's efforts on speed rather than quality. Of course, standards and process improvement need not be mutually exclusive, as Toyota and its Kaizen has shown. (See Breakthrough box.) Despite these criticisms, work measurement and standards have proved effective. Much depends on sociotechnical aspects of the work. Where the job requires work groups to function as teams and create improvements, worker-set standards often make sense. On the other hand, where the job really boils down to doing the work quickly, with little need for creativity (such as delivering packages for UPS), tightly engineered, professionally set standards are appropriate. WORK MEASUREMENT TECHNIQUESThere are four basic techniques for measuring work and setting standards. These consist of two direct observational methods and two indirect methods: The direct methods are time studySeparation of a job into measurable parts, with each element timed individually. The individual times are then combined, and allowances are added to calculate a standard time., which uses a stopwatch to time the work, and work samplingAnalyzing a work activity by observing an activity at random times. Statements about how time is spent during the activity are made from these observations., which entails recording random observations of a person or teams at work. The two indirect methods are predetermined motion-time data systems (PMTS)Systems for deriving a time for a job by summing data from tables of generic movement times developed in the laboratory., which sum data from tables of generic movement times developed in the laboratory to arrive at a time for the job (the most widely used are proprietary systems—Methods Time Measurement [MTM] and Most Work Measurement System [MOST]), and elemental dataUsed to derive a job time by summing times from a database of similar combinations of movements., which sums times from a database of similar combinations of movements to arrive at job time. The choice of techniques depends on the level of detail desired and the nature of the work itself. Highly detailed, repetitive work usually calls for time study and predetermined motion-time data analysis. When work is done in conjunction with fixed-processing-time equipment, elemental data are often used to reduce the need for direct observation. When work is infrequent or entails a long cycle time, work sampling is the tool of choice. (See box “What the Pros Say…About Work Measurement Applications in Retailing” for an example of how the different techniques are used in a service setting.)
TIME STUDYWe now turn to a discussion of the technical details of time study. A time study is generally made with a stopwatch, either on the spot or by analyzing a videotape for the job. The job or task to be studied is separated into measurable parts or elements, and each element is timed individually. Some general rules for breaking down the elements are
After a number of repetitions, the collected times are averaged. (The standard deviation may be computed to give a measure of variance in the performance times.) The averaged times for each element are added, yielding the performance time for the operator. However, to make this operator's time usable for all workers, a measure of speed or performance rating must be included to “normalize” the job. The application of a rating factor gives what is called normal timeThe time that a normal operator would be expected to take to complete a job without the consideration of allowances.. For example, if an operator performs a task in two minutes and the time-study analyst estimates her to be performing about 20 percent faster than normal, the operator's performance rating would be 1.2, or 120 percent of normal. The normal time would be computed as 2 minutes × 1.2, or 2.4 minutes. In equation form, Normal time = Observed performance time per unit × Performance rating In this example, denoting normal time by NT, NT = 2(1.2) = 2.4 minutes When an operator is observed for a period of time, the number of units produced during this time, along with the performance rating, gives (K)Standard timeCalculated by taking the normal time and adding allowances for personal needs, unavoidable work delays, and worker fatigue. is derived by adding to normal time allowances for personal needs (such as washroom and coffee breaks), unavoidable work delays (such as equipment breakdown or lack of materials), and worker fatigue (physical or mental). Two such equations are Standard time = Normal time + (Allowances × Normal time) or ST = NT (1 + Allowances) [6A.1] and (K) [6A.2]Equation (6A.1) is most often used in practice. If one presumes that allowances should be applied to the total work period, then equation (6A.2) is the correct one. To illustrate, suppose that the normal time to perform a task is one minute and that allowances for personal needs, delays, and fatigue total 15 percent; then by equation (6A.1) ST = 1(1 + 0.15) = 1.15 minutes In an eight-hour day, a worker would produce 8 × 60/1.15, or 417 units. This implies 417 minutes working and 480 − 417 (or 63) minutes for allowances. With equation (6A.2), (K)In the same eight-hour day, 8 × 60/1.18 (or 408) units are produced with 408 working minutes and 72 minutes for allowances. Depending on which equation is used, there is a difference of nine minutes in the daily allowance time. EXAMPLE 6A.1: Time Study for a Four-Element JobExhibit 6A.3 shows a time study of 10 cycles of a four-element job. For each element, there is a space for the watch readings that are recorded in 100ths of a minute. Space also is provided for summarizing the data and applying a performance rating.
SOLUTIONThe value of (K) is obtained by averaging the observed data. PR denotes the performance rating and is multiplied by (K) to obtain the normal time (NT ) for each element. The normal time for the job is the sum of the element normal times. The standard time, calculated according to equation (6A.1), is given at the bottom of Exhibit 6A.3.•
WORK SAMPLINGA second common technique for measuring a job is called work sampling. As the name suggests, work sampling involves observing a portion or sample of the work activity. Then, based on the findings in this sample, statements can be made about the activity. For example, if we were to observe a fire department rescue squad at 100 random times during the day and found it was involved in a rescue mission for 30 of the 100 times (en route, on site, or returning from a call), we would estimate that the rescue squad spends 30 percent of its time directly on rescue mission calls. (The time it takes to make an observation depends on what is being observed. Many times, only a glance is needed to determine the activity, and the majority of studies require only several seconds' observation.) Observing an activity even 100 times may not, however, provide the accuracy desired in the estimate. To refine this estimate, three main issues must be decided. (These points are discussed later in this section, along with an example.)
The three primary applications for work sampling are
The number of observations required in a work-sampling study can be fairly large, ranging from several hundred to several thousand, depending on the activity and desired degree of accuracy. Although the number can be computed from formulas, the easiest way is to refer to a table such as Exhibit 6A.5, which gives the number of observations needed for a 95 percent confidence level in terms of absolute error. Absolute error is the actual range of the observations. For example, if a clerk is idle 10 percent of the time and the designer of the study is satisfied with a 2.5 percent range (meaning that the true percentage lies between 7.5 and 12.5 percent), the number of observations required for the work sampling is 576. A 2 percent error (or an interval of 8 to 12 percent) would require 900 observations.
Five steps are involved in making a work-sampling study:
The number of observations to be taken in a work-sampling study is usually divided equally over the study period. Thus, if 500 observations are to be made over a 10-day period, observations are usually scheduled at 500/10, or 50 per day. Each day's observations are then assigned a specific time by using a random number table. EXAMPLE 6A.2: Work Sampling Applied to Nursing
SOLUTIONAssume at the outset that we have made a list of all the activities that are part of nursing and will make our observations in only two categories: nursing and nonnursing activities. Actually, there is much debate on what constitutes nursing activity. For instance, is talking to a patient a nursing duty? (An expanded study could list all nursing activities to determine the portion of time spent in each.) Therefore, when we observe during the study and find the nurse performing one of the duties on the nursing list, we simply place a tally mark in the nursing column. If we observe anything besides nursing activities, we place a tally mark in the nonnursing column. We can now plan the study. Assume that we (or the nursing supervisor) estimate that nurses spend 60 percent of their time in nursing activities. Assume that we would like to be 95 percent confident that findings of our study are within the absolute error range of ±3 percent; that is, if our study shows nurses spend 60 percent of their time on nursing duties, we want to be 95 percent confident that the true percentage lies between 57 and 63 percent. From Exhibit 6A.5, we find that 1,067 observations are required for 60 percent activity time and ±3 percent error. If our study is to take place over 10 days, we start with 107 observations per day. To determine when each day's observations are to be made, we assign specific numbers to each minute and use a random number table to set up a schedule. If the study extends over an eight-hour shift, we can assign numbers to correspond to each consecutive minute. For this study, it is likely the night shift would be run separately because nighttime nursing duties are considerably different from daytime duties. Exhibit 6A.6A shows the assignment of numbers to corresponding minutes. For simplicity, because each number corresponds to one minute, a three-number scheme is used, with the second and third numbers corresponding to the minute of the hour. A number of other schemes would also be appropriate. If a number of studies are planned, a computer program may be used to generate a randomized schedule for the observation times.
If we refer to a random number table and list three-digit numbers, we can assign each number to a time. The random numbers in Exhibit 6A.6B demonstrate the procedure for seven observations. This procedure is followed to generate 107 observation times, and the times are rearranged chronologically for ease in planning. Rearranging the times determined in Exhibit 6A.6B gives the total observations per day shown in Exhibit 6A.6C (for our sample of seven). To be perfectly random in this study, we should also “randomize” the nurse we observe each time. (The use of various nurses minimizes the effect of bias.) In the study, our first observation is made at 7:13 a.m. for Nurse X. We walk into the nurse's area and, on seeing the nurse, check either a nursing or a nonnursing activity. Each observation need be only long enough to determine the class of activity—in most cases only a glance is needed. At 8:04 a.m. we observe Nurse Y. We continue in this way to the end of the day and the 107 observations. At the end of the second day (and 214 observations), we decide to check for the adequacy of our sample size. Let us say we made 150 observations of nurses working and 64 of them not working, which gives 70.1 percent working. From Exhibit 6A.5, this corresponds to 933 observations. Because we have already taken 214 observations, we need take only 719 over the next eight days, or 90 per day. When the study is half over, another check should be made. For instance, if days 3, 4, and 5 showed 55, 59, and 64 working observations, the cumulative data would give 328 working observations of a total 484, or a 67.8 percent working activity. For a ±3 percent error, Exhibit 6A.5 shows the sample size to be about 967, leaving 483 to be made—at 97 per day—for the following five days. Another computation should be made before the last day to see if another adjustment is required. If after the 10th day several more observations are indicated, these can be made on day 11. If at the end of the study we find that 66 percent of nurses' time is involved with what has been defined as nursing activity, there should be an analysis to identify the remaining 34 percent. Approximately 12 to 15 percent is justifiable for coffee breaks and personal needs, which leaves 20 to 22 percent of the time that must be justified and compared to what the industry considers ideal levels of nursing activity. To identify the nonnursing activities, a more detailed breakdown could have been originally built into the sampling plan. Otherwise, a follow-up study may be in order.• As mentioned earlier, work sampling can be used to set time standards. To do this, the analyst must record the subject's performance rate (or index) along with working observations. Exhibit 6A.7 gives a manufacturing example that demonstrates how work sampling can be used for calculating standard time.
WORK SAMPLING COMPARED TO TIME STUDYWork sampling offers several advantages:
When the cycle time is short, time study is more appropriate than work sampling. One drawback of work sampling is that it does not provide as complete a breakdown of elements as time study. Another difficulty with work sampling is that observers, rather than following a random sequence of observations, tend to develop a repetitive route of travel. This may allow the time of the observations to be predictable and thus invalidate the findings. A third factor—a potential drawback—is that the basic assumption in work sampling is that all observations pertain to the same static system. If the system is in the process of change, work sampling may give misleading results. How does work sampling differ from time study?If you know a bit about time studies, you may have also heard the term “work sampling” or “work time study.” Instead of being a completely separate process with its own unique agenda, work sampling is a tool that exists to further the goals of time studies and help them along their way.
Which of the following is one of the advantages of work sampling over time study methods?One advantage of work sampling over time study methods is
it is less expensive. timing devices are used to eliminate bias.
What does work measurement determine?Determines how long it should take to do a job. Standard time. The length of time it should take a qualified worker using appropriate process and tools to complete a specific job, allowing time for personal fatigue and unavoidable delays.
What is a technique for estimating the proportion of time an employee or machine spends on different work activities?Work sampling is the statistical technique used for determining the proportion of time spent by workers in various defined categories of activity (e.g. setting up a machine, assembling two parts, idle…etc.).
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