Respuesta :
Answer:
Please find the complete question for the solution:
Explanation:
Using formula:
[tex]\text{Production for each industry = External demand} \div \%\ \text{to meet external demand}[/tex]
[tex]- \ \ \ \ \ \ \ \ \ \ Farming \ \ \ \ \ \ \ \ \ \ Building \ \ \ \ \ \ \ \ \ \ Clothing \ \ \ \ \ \ \ \ \ \ \text{Remaining \% to meet external demand}\\\\\text{For every \$ of:}\\\\\\ Food \ produced \ \ \ \ \ \ 7\% [(\frac{\$0.07}{\$1})\times 100] \ \ \ \ \ \ 3\% [(\frac{\$0.03}{\$1})\times 100] \ \ \ \ \ \ \ 6\% [(\frac{\$0.06}{\$1})\times 100 \ \ \ \ \ 84\%\\\\[/tex]
[tex]Building\ \ \ \ \ \ \ \ 5\% [(\frac{\$0.05}{\$1})\times 100] \ \ \ \ \ \ \ \ 5\ [\frac{\$0.05}{\$1})\times 100] \ \ \ \ \ \ \ \ \ \ 13\% [(\frac{\$0.13}{\$1})\times 100]\ \ \ \ \ \ \ \ \ \ 77\%\\\\Clothing\ produced \ \ \ 18\% [(\frac{\$0.18}{\$1})\times 100]\ \ \ 4\% [(\frac{\$0.04}{\$1})\times 100]\ \ 13\% [(\frac{\$0.13}{\$1})\times 100] \ \ 65\%\\\\[/tex]
So, the answer is:
[tex]\text{Farming production} (\$170\ mil \div 84\%)\ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \$202.38\ million\\\\\text{Building production} (\$140\ mil \div 77\%)\ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \$181.82 \ million\\\\\text{Clothing production} (\$240\ mil \div 65\%)\ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \$369.23\ million\\\\[/tex]
The total production for each industry is as follows:
Food Building Clothing
(Million) (Million) (Million)
Total production $325 $281.69 $173.91
How is total production determined?
The total production for each industry is determined by dividing the external demand by external usage per dollar.
The external usages per dollar are the differences between what the primary producers consumed or used and the total production per dollar.
Data and Calculations:
Food Building Clothing
Farmers' usage $0.1 $0.11 $0.10
Builders' usage $0.05 $0.05 $0.15
Tailors' usage $0.05 $0.13 $0.06
External usage $0.80 $0.71 $0.69
External demand $260 $200 $120
Total production $325 $281.69 $173.91 ($120/$0.69)
Thus, the total production for each industry is Food, $325 million, Building, $281.69 million, and Clothing, $173.91 million.
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