Answer :
Answer:
The following are the solution to the given question:
Explanation:
In option a:
The Mandovi's absolute benefit in this issue is that so many ratios are produced and transform because less power is spent than Ducennia (50 -100 compounds to 150 -200).
In option b:
[tex]\left\begin{array}{ccc} \text{ O.C}&\text{Per.Ratid}&\text{Per Tauron} \\\text{Mandovia}&\text{0.5\ Tauron}&2 \ Rotid\\\text{Ducennia}&\text{ 0.75\ Tauron}& 1.33 \ Rotid \end{array}\right[/tex]
In option c:
[tex]\left \begin{array}{cccc}1& \text Rotids \ ou tput} &\text Taurous \ ou tput}\\ \text{Mandovia }& 10 \ M&5 M\\\text{Ducennia}& 6.7 \ M&5 M \\\text{Total}& 16.7 \ M&10 M\end{array}\right[/tex]
There are a total of 1 billion labours are available for the equally divided for 0.5 billion and 0.5 billion for both and the Rotiods is[tex]\frac{0.5}{50} = 0.01 \ \ billion[/tex]
and for taurous = [tex]\frac{0.5}{100}-0.005\ \ billion[/tex].
There is Rotiods is 0.5/50 = 0.01 billion and also for taurous = 0.5/100-0.005 billion
Total Rotids output 16.7 M
Total Taurous output 10 M
Calculation of opportunity cost
Given details as per query
Choice a is:
When The Mandovi's fundamental benefit in this issue is that so many ratios are produced and changed because less force is spent than Ducennia (50 -100 combinations to 150 -200).
Option b is:
O.C Per. Rotids Per Tauron
Mandovia 0.5 Tauron 2 Rotid
Ducennia 0.75Tauron 1.33 Rotid
In option c:
1 Rotids output Taurous output
Mandovia 10 M 5 M
Ducennia 6.7 M 5 M
The Total 16.7 M 10 M
c. When There are a totality of 1 billion laborers are unrestricted for the equally separated for 0.5 billion and 0.5 billion for both and the Rotiods is 0.5/50 = 0.01 billion and also for taurous = 0.5/100-0.005 billion
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