Answer:
a-1. We have:
Recession EPS = $1.49
Normal EPS = $2.13
Expansion EPS = $2.45
a-2. We have:
Recession percentage change in EPS = -30.00%
Expansion percentage change in EPS = 15.00%
b-1. We have:
Recession EPS = $1.12
Normal EPS = $1.76
Expansion EPS = $2.08
b-2. We have:
Recession percentage change in EPS = -36.36%
Expansion percentage change in EPS = 18.18%
Explanation:
Note: See the attached excel file for the calculations of the EPS and the percentage changes in EPS.
From the attached excel file, we have:
a-1. Calculate earnings per share (EPS) under each of the three economic scenarios before any debt is issued.
Recession EPS = $1.49
Normal EPS = $2.13
Expansion EPS = $2.45
a-2. Calculate the percentage changes in EPS when the economy expands or enters a recession.
Recession percentage change in EPS = -30.00%
Expansion percentage change in EPS = 15.00%
b-1. Calculate earnings per share (EPS) under each of the three economic scenarios assuming the company goes through with recapitalization.
Recession EPS = $1.12
Normal EPS = $1.76
Expansion EPS = $2.08
b-2. Given the recapitalization, calculate the percentage changes in EPS when the economy expands or enters a recession.
Recession percentage change in EPS = -36.36%
Expansion percentage change in EPS = 18.18%
Answer:
sorry I don't have one! T~T
Explanation:
121.67 days
Days in inventory is a measure of the average number of days that inventory is held.
365 days / ($285,000 / (80000+110,000)/2))
365 / (285,000 / {190,000/2})
365/ (285000/95000)
365/3 = 121.67 (rounded)
<span>a contractionary fiscal policy that will shift the aggregate demand curve to the left by an amount equal to the initial change in investment times the spending multiplier.</span>
Answer:
The price per ticket should be $37.5
Explanation:
First we need to determine the change in demand (attendance) as a result of every $1 increase in the price of ticket.
The ticket price increased by $4 (from 50 to 54) and the demand fell by 400 (from 2500 to 2100). The change per dollar is, 400 / 4 = 100.
So, for every $1 increase in price, demand falls by 100.
The revenue is calculated by multiplying price by quantity demanded. Revenue equation will be,
Let x be the change in price from $50.
Revenue = (50 + x) * (2500 - 100x)
Revenue = 125000 - 5000x + 2500x - 100x²
Revenue = 125000 - 2500x - 100x²
To calculate the price that maximizes the revenue, we need to take the derivative of this equation.
d/dx = 0 - 1 * 2500x° - 2 * 100x
0 = -2500 - 200x
2500 = -200x
2500 / -200 = x
-12.5 = x
Price should be 50 - 12.5 = 37.5
At price $37.5 the revenue of the Opera House is maximized.
