Earned Value Analysis Exercise

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Earned Value Analysis Exercise www.spmbook.com Author: Adolfo Villafiorita Revision: 2 (205-02-06) Given the following project plan: ID Task Immediate Predecessor (*) Expected Duration (days) Budget ($) A Meet with client 5 500 B Write SW A 20 0000 C Debug SW B 5 500 D Prepare draft manual B 5 000 E Meet with clients D 5 000 F Test SW C, E 20 2000 G Make modifications F 0 8000 H Finalize manual G 0 5000 I Advertise C, E 20 8000 (*) all dependencies are assumed to be FS Finish to Start And the following progress status: ID Task Status Actual Start (days) Actual Duration (days) Actual costs ($) A Meet with client 00% 500 B Write SW 00% +5 days +0 days 9000 C Debug SW 00% +5 days +5 days 2500 D Prepare draft manual 00% As per other delays 000 E Meet with clients 00% As per other delays 000 F Test SW 00% As per other delays 750 G Make modifications 0% As per other delays 0 H Finalize manual 0% As per other delays 0 I Advertise 0% +5 on top of other delays 000 Perform an analysis of the project status at week 3, using EVA. Use the CPI and SPI to determine project efficiency.

Solution Earned Value Analysis is discussed in: http://www.spmbook.com/downloads/slides/pdf/c03-08-09- ExecutionMonitoringControl.key.pdf We organize the solution as follows:. Drawing the Gantt chart of the plan 2. Drawing the Gantt chart of the actual plan (progress status) 3. Perform the analysis (plot PV, AC, EV, CPI, SPI). Drawing the Gantt chart of the plan We start by drawing the network diagram using the information about immediate predecessors. (This is not stritcly necessary: the Gantt chart can be drawn directly, if you manage to take into account dependencies and durations at the same time, which should not be too complex.) This is shown in the following figure, where we use the AON (Activity on Node) notation: The Gantt chart can now be easily drawn, by taking into account the expected duration of each activity. The result is shown in the following diagram (notice that we are assuming the duration to be expressed in working-days and that we are using a standard calendar, in which saturday and sunday are non-working time):

2. Drawing the Gantt chart of the actual plan (progress status) The actual Gantt chart can be drawn by taking into account the information about delays, variations in duration, and actual completion. The main point of attention (when doing this work manually), is taking into account the constraints. Gantt charting tools, fortunately, can do this for us automatically. The following figure shows the two plans, the baseline (or initial) plan, shown in the lower part of each activity and the actual plan, shown in the upper part of each activity: As it can ben seen, the delay on activity B delays all other activities in the plan. The activities marked in red are in the critical path. 3. Perform the analysis (plot PV, AC, EV, CPI, SPI) To perform the assessment, we start by computing and plotting PV, AC, and EV. PV is the sum of planned costs. It is computed by determining for each reporting period, the cost associated to each activity and by summing and cumulating them over time. The following table summarizes the planned costs over time. It is computed as follows: Each column of the table represents one week (we show only the first 3 weeks) The planned costs of each activity is taken from the first table of the question For each activity, we compute the weekly cost (activity cost / duration in weeks) and accrue the cost for each week in which the activity lasts. For instance B has a total planned cost of 0000 and a duration of four weeks, from W2 to W5. Therefore we accrue 2500 in weeks W2 to W5 for B. We then compute the cumulative costs, by summing planned expenditure week by week. W W2 W3 W4 W5 W6 W7 W8 W9 W0 W W2 W3 Total A Meet with client 500 500 B Write SW 2500 2500 2500 2500 0000 C Debug SW 500 500 D Prepare draft manual 000 000 E Meet with clients 000 000 F Test SW 500 500 500 500 2000 G Make modifications 4000 4000 8000 H Finalize manual 0 I Advertise 2000 2000 2000 2000 8000 Total 500 2500 2500 2500 2500 2500 000 2500 2500 2500 2500 4000 4000 Planned Value 500 3000 5500 8000 0500 3000 4000 6500 9000 2500 24000 28000 32000

AC is the sum of the actual costs incurred into. It is computed by looking at the actual costs when they took place. Similar to the previous case: For each activity, we look at its actual costs (second table of the question) and split them evenly for the actual duration of the activity, up to the monitoring date (that is, the date in which the analysis is performed) The result is shown in the following table: W W2 W3 W4 W5 W6 W7 W8 W9 W0 W W2 W3 Total A Meet with client 500 500 B Write SW 500 500 500 500 500 500 9000 C Debug SW 250 250 2500 D Prepare draft manual 000 000 E Meet with clients 000 000 F Test SW 250 250 250 750 G Make modifications 0 H Finalize manual 0 I Advertise 500 500 000 Total 500 0 500 500 500 500 500 500 2250 2250 250 750 750 Planned Value 500 500 3000 4500 6000 7500 9000 0500 2750 5000 5250 6000 6750 EV is the sum of the planned costs on the actual schedule. There are different rules for computing EV. We use 50%-50% (50% of planned costs when an activity starts, the remaining 50%, when the activity ends. The result is shown in the following table: W W2 W3 W4 W5 W6 W7 W8 W9 W0 W W2 W3 Total A Meet with client 500 500 B Write SW 5000 0 0 0 0 5000 0000 C Debug SW 750 750 500 D Prepare draft manual 000 000 E Meet with clients 000 000 F Test SW 000 0 0 000 G Make modifications 0 H Finalize manual 0 I Advertise 4000 0 4000 Total 500 0 5000 0 0 0 0 5000 750 750 000 4000 0 Earned Value 500 500 5500 5500 5500 5500 5500 0500 2250 4000 5000 9000 9000 We can now plot all three values together. The result is shown in the following diagram: 35000Planned Value Actual Costs 30000Earned Value 28000 32000 25000 20000 5000 0000 5000 3000 500 500 500 500 2500 24000 9000 9000 9000 3000 4000 6500 2750 2250 5000 5250 6000 6750 4000 5000 0500 9000 0500 8000 7500 5500 5500 6000 5500 5500 5500 4500 3000 0 W W2 W3 W4 W5 W6 W7 W8 W9 W0 W W2 W3

From the data at W3 we can observe the following: PV > AC indicates that the project is under budget. However, it might be under budget because of two reasons: it is, in fact, efficient or, alas, it is late (the expenditure has not yet occurred, because activities did not start). EV < PV indicates that the project is late. At W3, in fact, the value we currently produced is the one we should have had at W9. For more precise analyses about the project efficiency, we can compute CPI and SPI, which measure cost efficiency and schedule efficiency. More in details: CPI = EV/AC, that is, how many dollars we produce (EV) for each dollar we spend (AC). Clearly CPI > is a good sign, while CPI < indicates that the project is inefficient and will probably end over budget. The following graphs shows the behaviour of CPI over time. If we do not consider some noise (due to the 50%-50% rule, which causes, for instance, the peak at W3), we can see that CPI is getting close to, indicating that the project should end on budget, if the trend is confirmed. 2.8.6.4.2 0.8 0.2 CPI 0.6 0.33 0.33 0.4.83.22 0.92 0.73 0.6 0.96 0.93 0.98.9.3 0 W W2 W3 W4 W5 W6 W7 W8 W9 W0 W W2 W3 The SPI index measure the schedule: SPI = EV/PV and indicates how much we produce (EV) with respect to what we thought we would produce. Also in this case SPI > is a good sign (ahead of schedule), while SPI < indicates that the project is late. In our example we should expect SPI to be <, as it is, in fact, shown by the following diagram, which plots SPI over time:.2 SPI 0.8 0.6 0.69 0.52 0.64 0.64 0.65 0.63 0.68 0.59 0.4 0.42 0.39 0.2 0.7 0 W W2 W3 W4 W5 W6 W7 W8 W9 W0 W W2 W3