Answer:
The value of GDP is 75
Explanation:
GDP is equal to Consumption + Investment + Government Spending + Net Exports (Exports minus Imports), where total Investment is equal to Fixed Investment plus the Change in Inventories.
The change in GDP will therefore equal the change in Consumption + the change in Investment + the change in Government Spending + the change in Net Exports, where the change in Investment will equal the change in Fixed Investment plus the change in the Change in Inventories.
= Government purchases of goods and services (10) + Consumption Expenditures (70
)+ Exports (5
) - Imports (12) + Change in Inventories (-7
) + Construction of new homes and apartments (15
) - Sales of existing homes and apartments (22
) + Government payments to retirees (17
) + Business Fixed Investment (9)
= 75
Answer:
Option (B) is correct.
Explanation:
Given that,
Percentage increase in price = 5%
Percentage decrease in quantity demanded = 15%
Therefore,


= 3.0
Hence, elasticity of demand facing Billy Bob's Barber Shop is 3.0
Marginal utility will be calculated for movies by: 14/(4*4) which would mean 0.875 utils per dollar per movie. Whereas, for apps, it would be: 8/(3*4) which would mean utils per dollar per app to be 0.667. Hence, movies tend to carry higher utility.
Answer:
12%
Explanation:
Annual net income:
= Increase in annual revenue - Increase in annual costs
= $220,000 - $160,000
= $60,000
Average investment:
= (Initial investment + Salvage value at the end) ÷ 2
= (980,000 + 20,000) ÷ 2
= $500,000
Annual rate of return:
= (Annual net income ÷ Average investment) × 100
= ($60,000 ÷ $500,000) × 100
= 12%
Answer:
a. $13,000
Explanation:
Calculation for what royalty revenue should be
First step is to find the estimated amount for the second half of the year
Royalties for the second half =
15%*$30,000
Royalties for the second half= $4,500
Now let Compute for the total royalty revenue
Total royalty revenue for 20X5=$8,500+$4,500
Total royalty revenue for 20X5=$13,000
Therefore the royalty revenue should be $13,000