Question 1: The following shows data on the average number of customers processed by several bank service units each day. The hourly wage rate is $10, overhead rate is 1.5 times labor cost, and material cost is $5 per customer. b) Suppose a new, more standardized procedure is to be introduced that will enable each employee to process two additional customer per day. Compute the expected labor and multifactor productivity rates for each unit.
| Unit | Employees | Customers per day |
| A | 4 | 32 |
| B | 5 | 45 |
| C | 4 | 36 |
| D | 7 | 49 |
a) Compute the labor productivity and the multifactor productivity for each unit. Use an eight-hour day for multifactor productivity
b) Suppose a new, more standardized procedure is to be introduced that will enable each employee to process two additional customer per day. Compute the expected labor and multifactor productivity rates for each unit.
Question 2: Compute the multifactor productivity measure for each of the days shown for production of chocolate bars in Table below. What do the figures suggest? Assume 8-hour day and an hourly rate of $15. Overhead cost is 1.75 times daily labor rate. Material cost is $4 per pound. Day Output Workers Materials (Pounds)
| Day | Output | Workers | Material |
| 1 | 4600 | 10 | 50 |
| 2 | 6600 | 7 | 80 |
| 3 | 8200 | 9 | 120 |
| 4 | 1200 | 4 | 55 |
1. TOAL WAGE = EMPLOYEE * $10 * 8 HOURS
TOTAL MATERIAL = CUSTOMERS * 5
OVERHEAD = 1.5 * LABOR COST
|
UNIT |
TOTAL WAGE |
MATERIAL |
OVERHEAD |
OUTPUT |
PARTIAL |
MULTIFACTOR |
|
A |
320 |
160 |
480 |
32 |
32 / 320 = 0.1 |
32 / (320 + 160 + 480 = 0.0333 |
|
B |
400 |
225 |
600 |
45 |
45 / 400 = 0.1125 |
45 / (400 + 225 + 600 = 0.0367 |
|
C |
320 |
180 |
480 |
36 |
36 / 320 = 0.1125 |
36 / (320 + 180 + 480 = 0.0367 |
|
D |
560 |
245 |
840 |
49 |
49 / 560 = 0.0875 |
49 / (560 + 245 + 840 = 0.0298 |
AFTER THE CHANGE
|
UNIT |
TOTAL WAGE |
MATERIAL |
OVERHEAD |
OUTPUT |
PARTIAL |
MULTIFACTOR |
|
A |
320 |
200 |
480 |
40 |
40 / 320 = 0.125 |
40 / (320 + 200 + 480 = 0.04 |
|
B |
400 |
275 |
600 |
55 |
55 / 400 = 0.1375 |
55 / (400 + 275 + 600 = 0.0431 |
|
C |
320 |
220 |
480 |
44 |
44 / 320 = 0.1375 |
44 / (320 + 220 + 480 = 0.0431 |
|
D |
560 |
315 |
840 |
63 |
63 / 560 = 0.1125 |
63 / (560 + 315 + 840 = 0.0367 |
2.
TOTAL WAGE = WORKERS * 8 HOURS * $15
OVERHEAD = 1.75 * LABOR COST
MATERIALS = PER POUND * $4
|
DAY |
OUTPUT |
TOTAL WAGE |
MATERIAL |
OVERHEAD |
MULTIFACTOR |
|
1 |
4600 |
1200 |
200 |
2100 |
4600 / (1200 + 200 + 2100) = 1.3143 |
|
2 |
6600 |
840 |
320 |
1470 |
6600 / (840 + 320 + 1470) = 2.5095 |
|
3 |
8200 |
1080 |
480 |
1890 |
8200 / (1080 + 480 + 1890) = 2.3768 |
|
4 |
1200 |
480 |
220 |
840 |
1200 / (480 + 220 + 840) = 0.7792 |
BASED ON THE MFP, WE CAN SAY THAT THE PRODUCTIVITY DEPENDS HIGHLY OVER MATERIAL COST AND LABOR COST SINCE LABOR HAS THE BIGGEST IMPLICATION OVER THE COST FACTOR, THE MOST OPTIMUM OPTION IS TO UTILIZE A MEDIUM WORKFORCE NUMBER WITH HIGHER MATERIAL BECAUSE OF THE HIGH OVERHEAD COST.
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