Comments

PERT is the technique used to find project completion time of “variable activities”. In PERT, the time is combination of three different time estimations. Following are the three different time estimation:

**The optimistic time estimate (t**The minimum time required for the completion of the activity as per the predetermined condition._{o}):**The pessimistic time estimate (t**The maximum time that activity will take under worst condition._{p}):**The most likely time estimate (t**The time an activity will take if executed under normal condition._{m}):

**Expected time or average time (t**Since there are three time values available in PERT, average time is to be calculate by following formula:_{e}):

**Variance (V):**Variance is given by following formula:

**Standard Deviation ($\sigma$):**Standard deviation is square root of summation of variance of critical activities. It is given by following formula:

**Probability of completion of project (z):**It is calculated in order to estimate that how many percentages are the chances of completion of project in certain time or given time (t). Let, t_{cp}be the time of completion of project on critical path and t is any certain time or given time, then probability of completion of project in that given time t, is given by:

- Assignment Model | Linear Programming Problem (LPP) | Introduction
- Construct a project network with predecessor relationship | Operation Research | Numerical
- Numerical on PERT (Program Evaluation and Review Technique)
- Tie in selecting row and column (Vogel's Approximation Method - VAM) | Numerical | Solving Transportation Problem | Transportation Model
- Transportation Model - Introduction
- Basics of Linear Programming
- Crashing Special Case - Indirect cost less than Crash Cost
- Graphical Method | Methods to solve LPP | Linear Programming
- Least Cost Method | Method to Solve Transportation Problem | Transportation Model
- Linear Programming Problem (LPP) Formulation with Numericals
- Modified Distribution Method (MODI) | Transportation Problem | Transportation Model
- North West Corner Method | Method to Solve Transportation Problem | Transportation Model
- Stepping Stone | Transportation Problem | Transportation Model
- Crashing Special Case - Multiple (Parallel) Critical Paths
- Network Analysis - Dealing with Network Construction Basics
- Vogel’s Approximation Method (VAM) | Method to Solve Transportation Problem | Transportation Model

Sign in with google to add a comment

Sign in to post a commentBy signing in you agree to Privacy Policy

All comments that you add will await moderation. We'll publish all comments that are topic related, and adhere to our Code of Conduct.

Want to tell us something privately? Contact Us

See comments

## Comments: