The formula to calculate the expected time ($T_e$) using the PERT method is:
\[T_e = \frac{T_o + 4T_m + T_p}{6}\]
Where:
$T_o =$ Optimistic time,
$T_m =$ Most likely time,
$T_p =$ Pessimistic time.
Given:
\[T_o = 22, \quad T_m = 30, \quad T_p = 50\]
Substitute the values into the formula:
\[T_e = \frac{22 + 4(30) + 50}{6}\]
Simplify:
\[T_e = \frac{22 + 120 + 50}{6}\]
\[T_e = \frac{192}{6}\]
Calculate:
\[T_e = 32 \, \text{days}\]
Match the LIST I with LIST II
| LIST-I | LIST-II |
|---|---|
| A. Retail market | I. Books |
| B. Local market | II. World Trade Organization |
| C. World market | III. Final consumers |
| D. Capital market | IV. Village |
Choose the correct answer from the options given below:
Match List-I with List-II 

