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You have a project to build a new block wall around the house. The block wall is

ID: 449747 • Letter: Y

Question

You have a project to build a new block wall around the house. The block wall is four-sided equal on all sides. Each side is to take one day to build and is budgeted for $10,000 per side. The sides are planned to be completed one after the other. Today is the end of day three. Using the following project status chart, calculate in the space provided.

Activity

Day 1

Day 2

Day 3

Day 4

Status End of Day 3

Side 1

S-------------F

Complete spent $10,000

Side 2

S-----------PF

---F

Complete spent $10,000

Side 3

PS----S----PF

50% done, spent $6,000

Side 4

PS---------PF

Not yet started

What Is:

Calculation

Answer

Interpretation of the Answer

PV

EV

AC

BAC

CV

CPI

SV

SPI

EAC

ETC

VAC

TCPI

Activity

Day 1

Day 2

Day 3

Day 4

Status End of Day 3

Side 1

S-------------F

Complete spent $10,000

Side 2

S-----------PF

---F

Complete spent $10,000

Side 3

PS----S----PF

50% done, spent $6,000

Side 4

PS---------PF

Not yet started

Explanation / Answer

1. Side 1 is completed and spent $10,000

2. side 2 is completed and spent $10,000

3. Side 3 - 50% of day 4 work, spent $6,000.

4. Side 4 -planned start and planned finish.

Using the above, calculate PV, EV, AC, BAC, CV, CPI AND SV.

PV or BCWS = Daily Rate * Total days Planned or Scheduled
PV = $40,000 ($10,000 * 4 days)


EV or BCWP = Baselined Cost * % Complete Actual
EV = $22,500 (baseline of $40,000 * 2.25/4 % complete)

AC or ACWP = Total cost of work done

AC = $26,000 ($10,000 + $10,000 + $6000)

QUESTION IS NOT CLEARED SO IT MAY BE

AC = $26,000 ($10,000 + $10,000 + $6000)

BAC = Baselined Effort-days * daily Rate
BAC = $30,000 (3 days * $10,000)


CV = Earned Value (EV) - Actual Cost (AC)
CV = -$3500 ($22,500 EV - $26,000 AC) indicating a cost overrun


CPI = Earned Value (EV) /Actual Cost (AC)
CPI = 0.865 ($22,500 EV / $26,000 AC)

OR 1.02 IF AC is 22,000


SV = Earned Value (EV) - Planned Value (PV)
SV = -$17,500 ($22,500 EV - $40,000 PV)

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