In: Economics
| 
 Labor Units  | 
 Total Output  | 
 Marginal Product  | 
| 
 0  | 
 0  | 
|
| 
 10  | 
 50  | 
|
| 
 20  | 
 110  | 
|
| 
 30  | 
 180  | 
|
| 
 40  | 
 260  | 
|
| 
 50  | 
 330  | 
|
| 
 60  | 
 390  | 
|
| 
 70  | 
 440  | 
|
| 
 80  | 
 480  | 
|
| 
 90  | 
 510  | 
|
| 
 100  | 
 530  | 
Marginal Product can be calculated as under
| Labor Units, L | Total Output, Q | Marginal Product, MPL=Change in Q/Change in L | 
| 0 | 0 | |
| 10 | 50 | 5 | 
| 20 | 110 | 6 | 
| 30 | 180 | 7 | 
| 40 | 260 | 8 | 
| 50 | 330 | 7 | 
| 60 | 390 | 6 | 
| 70 | 440 | 5 | 
| 80 | 480 | 4 | 
| 90 | 510 | 3 | 
| 100 | 530 | 2 | 


We can see that marginal product is increasing till L=40. So, we can say that
Increasing marginal returns are observed for L
40
Marginal product is decreasing for L>40. So, we can say that
Decreasing marginal returns are observed for L> 40
There is no case of negative marginal product. So,
Negative marginal returns are not evident in given case