FORMULAS Flashcards

1
Q

EV

A

EV = % complete x BAC (or PV)

sum of the planned value of completed work

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2
Q

PV

A

Planned Value: The value of the work to be completed to a point in time.

The value of the work planned to be
completed to a point in time, usually
the data date, or project completion.

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3
Q

AC

A

The actual cost of all the work
completed to a point in time, usually
the data date.

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4
Q

BAC

A

The value of total planned work, the
project cost baseline.

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5
Q

CV

A

Cost Variance = EV - AC

Positive = Under planned cost
Neutral = On planned cost
Negative = Over planned cost
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6
Q

SV

A

Schedule Variance = EV - PV

Positive = Ahead of Schedule
Neutral = On schedule
Negative = Behind Schedule
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7
Q

VAC

A

Variance at Completion = BAC - EAC

Positive = Under planned cost
Neutral = On planned cost
Negative = Over planned cost
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8
Q

CPI

A

Cost Performance Index = EV/AC

Greater than 1.0 = Under planned cost
Exactly 1.0 = On planned cost
Less than 1.0 = Over planned cost

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9
Q

SPI

A

Schedule Performance Index = EV/PV

Greater than 1.0 = Ahead of schedule
Exactly 1.0 = On schedule
Less than 1.0 = Behind schedule

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10
Q

EAC (CPI remains)

EAC (at planned rate)

EAC (plan no longer valid)

EAC (CPI, SPI)

A

Estimate at Completion

EAC (CPI) = BAC/CPI

EAC(at planned rate) = AC + (BAC - EV)

EAC (plan no longer valid) = AC + Bottom-up ETC

EAC (CPI, SPI) = AC + (BAC - EV) / (CPI x SPI)

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11
Q

ETC

A

Estimate to Completion = EAC - AC

or

reestimate

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12
Q

TCPI (BAC)

TCPI (EAC)

A

To Complete Performance Index

TCPI (BAC) = (BAC - EV) / (BAC - AC)

Greater than 1.0 = Harder to complete
Exactly 1.0 = Same to complete
Less than 1.0 = Easier to complete

TCPI (EAC) = (BAC - EV) / (EAC - AC)

Greater than 1.0 = Harder to complete
Exactly 1.0 = Same to complete
Less than 1.0 = Easier to complete

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13
Q

Total Float (formulas and definition)

A

TF = LS - ES

or

TF = LF - EF

Late Start - Early Start

Late Finish - Early Finish

the total float or schedule flexibility is measured by the amount of time that a schedule activity can be delayed or extended from its early start date without delaying the project finish date or violating a schedule constraint. A critical path is normally characterized by zero total float on the critical path.

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14
Q

Free Float (formula and definition)

A

FF = ESSuccesor - ESPresent - DurPresent

free float is the amount of time that a schedule
activity can be delayed without delaying the early start date of any successor or violating a schedule constraint

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15
Q

Communication Channels

A

Communication Channels = n x (n - 1) / 2

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16
Q

Sigma values

A

1σ = 68.27%

2σ = 95.49%

3σ = 99.73%

4σ = 99.994%

5σ = 99.99994%

6σ = 99.999999%

17
Q

Expected Monetary Value

A
  1. Cost of decision
  2. Reward
  3. Reward - Cost (total path) -> Net Path Value
  4. EMV = Probability of Decisions x Net Path Value
18
Q

Distribution of Probabilities (Method)

A

Monte Calrlo Simulation

19
Q

Triangular Estimation

mean, beta (PERT, normal distribution)

σ (Standard Deviation short cut for normal distribution)

Range estimation

A

E = (O + P + M) / 3

E = (O + P + 4M) / 6

σ = (P - O) / 6

R = E +- (n x σ)

n:

σ2 = Variance

20
Q

IRR

A

Internar Rate of Return, the higher the better

21
Q

ES

SPI

A

Earned Schedule

SV (EV - PV) = ES - AT (actual time)

SPI = ES/AT

if the amount of earned schedule is greater than 0, then the project is considered ahead of schedule. In other words, the project earned more than planned at a given point in time. The schedule performance index (SPI) using earned schedule metrics is ES/AT.

22
Q

ROM

definitive

A
  • 25% to + 75%
  • 5% to +10%
23
Q

Project Selection (PV, FW, interest rate)

A

Present Value = Future Value / (1 + interest rate)Periods

PV = FV * DF

24
Q

NPV

A

Summ of current benefits - current costs

25
Q

Used sigma ranges in control charts

A

+- 3σ