Answer:
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Answer:
7.65%
Explanation:
required return = (percent of stock x required return on stock) + (after tax cost of debt x percent of debt) - adjustment factor
Percent of debt = 100 - 73 = 27%
(12.1 x 0.73) + (3.79 x 0.27) - 2.2 = 7.65%
Answer:
A. 600
B. 0
C. 0
D. -1100
E. -1000
Explanation:
For part A you are asked to find the change in GDP with the addition of paying a babysitter $600. The GDP beforehand was the total income from both Vinny and Sandra which is $1200 + $1000 = $2200. For these questions, you are being asked to find a change in GDP which would simply be the addition of $600. Similiary, for part B there is no change in GDP because they do not pay Sandra's mother, so the change in GDP is 0. For part C, since the payments are not reported, there is no change in GDP. Part C can be thought of as a reference to the shadow market and GDP from the shadow market is not recorded. Part D has a negative 1100 because they each go back to work part-time, Vinnie earning $500 per week and Sandra earning $600. The change in GDP would be negative because they are losing 1100 in order to care for a new child. For part E, Vinnie gives up all his income which would normally amount to $1000 per week. The change in GDP is therefore negative.
Aggregate demand will decrease by $900 billion.
The overall demand for finished goods and services in an economy at a certain period is known as aggregate demand (AD) or domestic final demand (DFD) in the field of macroeconomics. Effective demand is a common name for it, however other times this term is used to make a distinction. This is a country's demand for its gross domestic output. It details the volume of goods and services that will be bought at every price point. The aggregate demand is made up of investment, corporate and governmental expenditures, consumer spending, and net exports. Real output is represented on the horizontal axis and the price level is plotted on the vertical axis to represent the aggregate demand curve. Although it is presumed to be downward sloping, the Sonnenschein-Mantel-Debreu findings demonstrate that the curve's slope
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