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Variance Analysis and Management By Exception:

Variance analysis and performance reports are important elements of management by exception.

Simply put, management by exception means that the manager's attention should be directed toward those parts of the organization where plans are not working out for reason or another. Time and effort should not be wasted focusing on those parts of the organization where things are going smoothly.

The budgets and standards explained in this section of the web site (See standard costing and Variance Analysis) reflect management's plans. If all goes according to plans, there will be little difference between actual results and the results that would be expected according to the budgets and standards. If this happens, managers can concentrate on other issues. However, if actual results do not conform to the budget and to standards, the performance reporting system sends a signal to the management that an "exception" has occurred. This signal is in the form of a variance from the budget or standards.

However, are all variances worth investigating? The answer is no. Differences between actual results and what was expected will almost always occur. If every variance were investigated, management would waste a great deal of time tracking down nickel-and-dime differences. Variances may occur for any of a variety of reasons - only some of which are significant and warrant management attention. For example, hotter than normal weather in the summer may result in higher than expected electrical bills for air conditioning. Or, workers may work slightly faster or slower on a particular day. Because of unpredictable random factors, one can expect that virtually every cost category will produce a variance of some kind.

How should managers decide which variances are worth investigating? One clue is the size of the variance. A variance of $5 is probably not big enough to warrant attention, whereas a variance of $5000 might well be worth tracking down. Another clue is the size of the variance relative to the amount of spending involved. A variance that is only 0.1% of spending on an item is likely to be well within the bounds one would normally expect due to random factors. On the other hand, a variance of 10% of spending is much more likely to be a signal that something is basically wrong.

A more dependable approach is to plot variance data on a statistical control chart, The basic idea underlying a statistical control chart is that some random fluctuations in variances from period to period are normal and to be expected even when costs are well under control. A variance should only be investigated when it is unusual relative to that normal level of random fluctuation. Typically the standard deviation of the variance is used as the measure of the normal level of fluctuations. A rule of thumb is adopted such as "investigate all variances that are more than X standard deviations from zero." In the control chart in example below, X is 1.0. That is the rule of thumb in this company is to investigate all variances that are more than one standard deviation in either direction (favorable or unfavorable) from zero. This means that the variances in weeks 7, 11, and 17 would have been investigated, but non of others.

                    .           .    

Fav.

  .   . . .     .       .   .       . +1 Standard deviation
Var. 0 ----------------------------------------------
Unfav. .   .         .   .   .   .   .   .   –1 Standard deviation
            .                        
1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19

Week

What value of X (standard deviation) should be chosen? The bigger the value of X, the wider the band of acceptable variances that would not be investigated. Thus the bigger the value of X, the less time will be spent tracking down variances, but the more likely it is that a real out of control situation would be overlooked. Ordinarily, if X is selected to be 1.0, roughly 30% of all variances will trigger an investigation even when there is no real problem. If X is set at 105, the figure drops to about 13%. If X is set at 2.0, the figure drops all the way to about 5%. Don't forget, however, that selecting a big value of X will result not only in fewer investigations but also a higher probability that a real problem will be overlooked. In addition to watching for unusually large variances, the pattern of the variances should be monitored. For example, a run of steadily mounting variances should trigger an investigation even though non of the variances is large enough by itself to warrant investigation.

 

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