Complete Table 21.3 below:
$\begin{array}{l}
\begin{array} { ccc}
\text { Units of } & \text { Units of } \
\text { Labor } & \text { Output } & \text { MPP } \
\hline
0 & 0 & ....\
1 & - & 30 \
2 & { 66 } &- \
3 & -& 30\
4 & 116&-
\end{array}\
\end{array}$

Table 21.3 How many units of output can be produced when three units of labor are employed in Table 21.3?
A) 30.
B) 31.
C) 66.
D) 96.

Question

Complete Table 21.3 below:
$\begin{array}{l}
\begin{array} { ccc} 
\text { Units of } & \text { Units of } \
\text { Labor } & \text { Output } & \text { MPP } \
\hline
0 & 0 & ....\
1 & - & 30 \
2 &  { 66 } &- \
3 & -& 30\
4 & 116&-
\end{array}\
\end{array}$

Table 21.3 How many units of output can be produced when three units of labor are employed in Table 21.3?
A) 30.
B) 31.
C) 66.
D) 96.

Quizplus · Accepted Answer

The Marginal Product of Labor (MPP) is the additional output produced by an additional unit of labor. Given that the MPP when going from 1 to 2 units of labor is 36 (since output increases from 30 to 66), and the MPP when going from 2 to 3 units of labor is 30 (as stated), we can calculate the output at 3 units of labor by adding the MPP of the third unit of labor to the total output at 2 units of labor: 66 + 30 = 96.

Complete Table 21 Table 213 How Many Units of Output Can Be Produced When