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 What is the marginal physical product of the second unit of labor in Table 21.3?
A) 66.
B) 36.
C) 33.
D) 18.

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 What is the marginal physical product of the second unit of labor in Table 21.3?
A) 66.
B) 36.
C) 33.
D) 18.

Quizplus · Accepted Answer

The Marginal Physical Product (MPP) of the second unit of labor is calculated by the increase in output from the first to the second unit of labor. Given the output with one unit of labor is not provided, but assuming a linear progression based on the provided MPP for the first unit (30) and the output at two units of labor (66), the MPP for the second unit can be calculated as the difference in output between the first and second units of labor. Since the output with one unit of labor is not directly given, we use the given MPP of 30 for the first unit to infer that the output must have increased by 36 to reach 66 with the second unit, making the correct answer 36.

Complete Table 21 Table 213 What Is the Marginal Physical Product of the Second