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Work Measurement



 
1.0 INTRODUCTION  In Note 5, you learned that job design determines the content of a job. This note  is devoted to work measurement, which is the process of creating labour  standards based on the judgment of skilled observers. Actually, job times are  vital inputs for manpower planning, estimating
labour costs, scheduling,  budgeting and designing incentive systems.

 2.0 OBJECTIVES 
By the end of this note, you should be able to: 
(i) Define a standard time 
(ii) Discuss and compare time study methods 
(iii) Describe work sampling and perform calculations 
(iv) Compare stopwatch time study and work sampling. 

3.0 MAIN CONTENT 
3.1 Relevance of Work Measurement 
Work measurement refers to the process of estimating the amount of worker  time required to generate one note of output. Its ultimate goal is usually to    develop labour standards that will be used for planning and controlling  operations, thereby achieving labour productivity.  Job times are important inputs for manpower planning, estimating labour costs,  scheduling, budgeting, and designing incentive systems. In addition, from the  workers' standpoint time standards provide an indication of expected output.  Time standard reflects the amount of time it should take an average worker to  do a given job, working under typical conditions. The standards include  expected activity time plus allowances for probable delays.

Whenever a time  standard is developed for a job, it is essential to provide a complete description  of the parameters of the job because the actual time to do the job is sensitive to  given methods, tools and equipment, raw materials inputs and workplace  arrangement. For instance, changes in product design or changes in job  performance brought about by a methods study should necessitate a new time  study to update the standard time.

 3.2 Standard Time as Management Tool. 
Managers use Standard Time in the following ways: 
(i) Establishing Prices and Costs: Managers can use labour and machine  time standards to develop costs for current and new products, create  budgets, determine prices and arrive at make or - buy decisions. 
(ii) Motivating Workers: Standards can be used to define a day's work or to  motivate workers to improve their performance. For example, under an  inventive compensation plan, workers can earn a bonus for output that  exceeds the standard. 
(iii) Comparing alternative process designs: Time standards can also be used  to compare different routings for an item and to motivate new work  methods and new equipment. 
(iv) Scheduling: Managers need time standards to assign task to workers and  machines in ways that effectively utilize resources. 
(v) Capacity Planning: Managers can use time standards to determine  current and projected capacity requirements for given demand  requirements. Work-force staffing decisions also, may require time  estimates.  (vi) Performance Appraisal: A worker's output can be compared to the  standard output over a period of time in order to evaluate worker  performance and productivity. A manager's performance can similarly  be measured by comparing actual costs to standard costs of a process. 

3.3. Methods of Work Measurement 
Organisations develop time standard in a number of different ways. The most  common methods of work measurements are:   
(i) The time study method 
(ii) The elemental standard data approach 
(iii) The predetermined data approach and 
(iv) The work sampling method. 

The particular method chosen usually depends on the purpose of the data. For  example, if a high degree of precision is needed in comparing actual work  method results to standard, a stopwatch study or pre-determined  times might be required. On the other hand, an analyst who wants to estimate  the percentage of time that an employee is idle while waiting for materials  requires a work sampling method. We shall be examining the time study  method, elemental standard data approach, and the work sampling method in  the sections that follow. 

3.3.1 Time Study Method 
In this method, analysts use stopwatches to time the operation being performed  by workers. These observed times are then converted into labour standards that  are expressed in minutes per note of output for the operation.  A time study usually consists of four steps: 

Step 1: Selecting Work Elements 
Each work element should have definite starting and stopping points so as to  facilitate taking stopwatch readings. It has been suggested that work elements  that take less than three seconds to complete should be avoided since they are  often difficult to time.  The work element selected should correspond to a standard work method that  has been running smoothly for a period of time in a standard work  environment. Efforts should also be made to identify and separate incidental  operations that are not normally involved in the task from the repetitive work. 

Step 2: Timing the Elements 
Here, the analyst times a worker trained in the work, in order to get an initial  set of observations. The analyst may use either the continuous method,  recording the stopwatch reading for each work element upon its completion, or  the snap-back method, re-setting the stopwatch to zero upon completion of  each worker element.  In the case of the latter, the analyst uses two watches, one for recording the  previous work element, and the other for timing the present work elements.  

 In case that data include a single, isolated time that differs greatly from other  times recorded for the same element, it is advisable for the analyst to  investigate the cause of the variation. Any irregular occurrence such as a  dropped tool or a machine failure, should not be included in calculating the  average time for the work element. The average observed time based only on  representative times is called the select time (t). 


Step 3: Determining Sample Size 
It is usual for analysts using the time study method to look for an average time  estimate that is very close to the true long range average most of the time. The  following formular, based on the normal distribution is used to determine the  required sample size, n:  d  n = 2 ( )( )  t 

Where 
n = required sample size 
P = precision of the estimate as a proportion of the true value 
t = select time for a work element 
d = standard deviation of representative observed times for a work element. 
Z = number of normal standard deviations needed for the desired  confidence. 

Where = Accuracy or maximum acceptable error 
Typical values of Z for these formulars are: 
 
 For example, a Z value of 1.96 represents ±1.96 standard deviations from the  mean, leaving a total of 5 percent in the tails of the standardized normal curve.  The precision of the estimate, P is expressed as a proportion of the true (but  unknown) average time for the work element.  Let us make use of an example given by Krajewski and Ritzman (1999) as an  illustration of this step.   

The example  A coffee cup packaging operation has four work elements. A preliminary study  provided the following results:  Select

Work Element             Standard deviation,    Select Time, t Sample  d (minutes)(minutes)size 

1. Get two cartons                              0.0305             0.50                             5 
2. Put liner in carton                            0.0171             0.11                             10 
3. Place cups in carton                        0.0226             0.71                             10
 4. Seal carton and set                         0.0241            1.10                             10 

Aside 

Work element 1 was observed only 5 times because it occurs once every two  work cycles. The study covered the packaging of 10 cartons. Determine the  appropriate sample size if the estimate for the select time for any work element  is to be within 4 percent of the true mean 95 percent of the time. 

Solution  For this problem  P= 0.04 and Z = 1.96  The sample size for each work element must be calculated, and the largest must  be used for the final study so that all estimates will meet or exceed the desired  precision. 
All fractional calculations were rounded to the next largest integer. To be sure  that all select times are within 4 percent of the true mean 95 percent of the  time, we must have a total of 58 observations because of work element 2.  Consequently, we have to observe the packaging of 48 (i.e. 58-10) more  cartons. 

Step 4: Setting the Standard  This is the final step. Here, the analyst first determines the normal time for each  work element by judging the pace of the observed worker. Next, he assesses  not only whether the pace is above or below average, but also a performance  rating factor (RF) that describes how much above or below average the  worker's performance on each element is. Note that setting the performance  rating requires the greatest amount of judgment. Usually, only a few workers  are observed during a study. If the workers are fast, basing the standard on their  average time wouldn’t be fair, especially if a wage incentive plan is involved.  At the same time, If the workers are slow, basing the standard on their normal  time would be unfair to the company. In addition, workers may slow pace  when they are being observed in a time study. Ironically, it is important to  inform the observed worker about the study, so as to avoid suspicion or  misunderstandings.  Workers sometimes feel uneasy about being studied and fear the changes that  might result. It is therefore necessary for the analyst to discuss these things  with the workers prior to studying the operation to allay such fears, and to  enlist the cooperation of the worker. Due to these apparent distractions, the  analyst has to make an adjustment in the average observed time to estimate the  time required for a trained operator to do the task at a normal pace.  The analyst must also factor in the frequency of occurrence, F, of a particular  work element in a work cycle. The normal time (NT) for any work element is  calculated by multiplying the select time (t), the frequency (F) of the work  element per cycle, and the rating factor, (RF) i.e.:  NT = t (F) (RF) 

NOTE: Use F= 1, if the work element is performed every cycle 
F= 0.05, if it is performed every other cycle. etc.  To find the normal time for the cycle (NTC) the normal time for each element  is summed up. i.e. NTC = ,  Where = sum of 

3.3.1.1 An Assessment of Time Study  Time study methods have been observed to have some limitations. Therefore, it  is suggested that they should not be used to set standards for jobs in which the  nature of the task is different each time.  Examples of the situation above include a student solving a problem, a  professor preparing a lecture, or an automobile mechanic diagnosing the cause  of a non-routine problem. Furthermore, an inexperienced person should not be  allowed to conduct time studies because errors in recording information or in  selecting the work elements to include can result in unrealistic standards. 

Another limitation of the time study is that some workers may object to it  because of the "subjectivity" involved.  However, in spite of the above shortcomings, time studies conducted by an  experienced analyst usually provide a satisfactory, although imperfect, tool for  setting equitable time standards. 

3.3.2 Elemental Standard Data Approach  S
standard elemental times are derived from a firm's own historical time study  data. For instance, a time study department over the years might have  accumulated a file of elemental times that are com mon to many jobs. After a  certain point, many elemental times can be simply retrieved from the file, thus  eliminating the need for analysts to go through a complete time study to obtain  them.    The procedure for using standard elemental times consists of the following  steps: 
(i) Analyse the job to identify the standard elements 
(ii) Check the file for elements that have historical times and record them,  use time study to obtain others, if necessary 
(iii) Modify the file times if necessary. Let us look at some cases where the  file times may not pertain exactly to a specific task. For instance,  standard elemental times might be on file on "move the tool 3  centimeters" and "move the tool 9 centimeters", whereas the task in  question involves a move of 6 centimeters. What can possibly be done is  to interpolate between values on file to obtain the desired time estimate. 
(iv) Sum the elemental times to obtain the normal time, and factor in  allowances to obtain the standard time.

 3.3.2.1 An Assessment of the Elemental Standard Data  Approach 
An obvious advantage of the elemental standard data approach is the potential  savings in cost and effort created by not having to conduct a complete time  study for each job.  Secondly, there is less disruption of work, since the analyst does not have to  time the worker. Thirdly, performance ratings do not have to be done, since  they have been generally averaged in the file times.  However, the elemental standard data approach suffers from a major limitation  in that times may not exist for enough standard elements to make it worthwhile.  In addition, the file times may be biased or inaccurate. 

3.3.3 Work Sampling Method  Work sampling is a work measurement technique that randomly samples the  work of one or more employees at periodic intervals to determine the  proportion of the total operation that is accounted for in one particular activity.  These types of studies are frequently used to estimate the percentage of  employee's time spent in such activities as:  Unavoidable delays, which are commonly called ratio-delay studies;  Repairing finished products from an operation; or  Supplying material to an operation  The results of these studies are commonly used to set allowances used in  computing labour standards, in estimating costs of certain activities, and in  investigating work methods. Unlike time study, work sampling does not require  timing an activity nor does it even involve continuous observation of the    activity. Instead, an observer is required to make brief observations of a worker  or machine at random intervals over a period of time and simply note the nature  of the activity. For example, a machine may be busy or idle; a secretary may be  typing, filing, talking on the phone, etc. The resulting data are counts of the  number of times each category of activity or non-activity was observed.  Conducting a work sampling study involves the following steps:  

 (i) Define the activities 
(ii) Design the observation form 
(iii) Determine the length of the study 
(iv) Determine the initial sample size 
(v) Select random observation times using a random number table  (vi) Determine the observer table schedule  (vii) Observe the activities and record the data  (viii) Decide whether additional sampling is required.  It is important to note here, that work sampling estimates include some degree  of error. For instance, the same number of observations taken at different times  during the week will probably produce slightly different estimates, and all  estimates will usually differ from the actual (but unknown) values. It is  therefore important to treat work sampling estimates as approximations of the  actual proportion of time devoted to a given activity. 

3.3.3.1 Sample Size  The goal of work sampling is to obtain an estimate that provides a specified  confidence not differing from the true value by more than a specified error.  That is, we want to take a sample, calculate the sample proportion, and be able  to say that the following interval contains the true proportion with a specified  degree of precision: 

Where, ˆ - ˆ e e <+ ˆ <  ˆ = Sample proportion (number of occurrence divided by the sample size)  e = maximum error in the estimate.  The surface size affects the degree of precision that can be expected from work  sampling for any desired level of statistical confidence. Since work sampling  involves estimating proportions, its sampling distribution is the binomial  distribution. However, it has been found that since large sample sizes are  required for this approach, the normal approximation to the binomial  distribution can be used to determine the appropriate sample size. Figure 17  shows the confidence interval for a work sampling study. The maximum error  can be computed as:    e = ˆ (1 - ˆ )  n  Where n = sample size  Z = number of standard deviations needed to achieve the desired confidence. 

4.0 CONCLUSION  Through this note, you have learned that it is important for management to  make design of work systems a key element of its operations strategy. Work  measurement is the process of estimating the amount of worker time required  to generate one note of output. Its ultimate goal is usually to develop and  controlling operations, thereby achieving high labour productivity. 

5.0 SUMMARY  As already mentioned above, work measurement is concerned with specifying  the length of time needed to complete a job. Such information is vital for  personnel planning, cost estimating, budgeting, scheduling, and worker  compensation. Commonly used approaches include stopwatch time study and  predetermined times. 

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