Answer and Explanation:
Given:
Total car = 200
Rate = $29
Computation:
Total increase in rate = a
So , Total decrees in car = 5a
Total income (y) = [200-5a][29+a]
y = 5,800 + 200a - 145a - 5a²
y = 5,800 + 55a - 5a²
y' = dy / da [5,800 + 55a - 5a²]
y' = -10a + 55
in which , y' = 0
0 = -10a + 55
a = 5.5
So , Maximum rate = $ [29+5.5]
Maximum rate = $34.5
maximum income = 5,800 + 55(5.5)- 5(5.5)²
maximum income = 5,800 + 302.5 - 151.25
maximum income = $5951.25
<u>Answer:</u> Option 1 and Option 5
<u>Explanation:</u>
In mixed economies under the government regulation most of the production is done by private ownership. There is very little government intervention. The main aim of the government intervention is to make sure that the private business activities comply with the law of the country.
Another result of government regulation is to control the externalities created by these business structures. Government ensures there is no externality which affects the market as well as the people. Due to these regulations there is no advantages for producer or government. Also the markets cannot be controlled with these regulations in mixed market economy.
Answer:
0.063 or 6.3% (or more)
Explanation:
Given:
Combined Tax Bracket = 30% = 30/100 = 0.30
Yields of corporate Bonds = 9% = 9/100 = 0.09
Yield to Shift Investors to choose municipal bonds = ?
Calculation:
Yield from corporate bond = (After tax yield) x Yield rate of corporate Bonds
= (0.70) x (0.09)
= 0.063 or 6.3%
Working note:
After tax yield = (1 - tax rate )
After tax yield = (1 - 0.30 )
After tax yield = (0.70)
so, they must give 6.3% yield
Answer:
a. 9,50%
b. $47.09
Explanation:
a) Discount rate on the stock
Average Risk Premium of Stock = 7.60%
Current risk-free rate = 1.60%
Discount Rate = 7.60% + 1.90%
Discount Rate = 9.50%
b) Current Price = ($41 + $2) / (1 + 9.50%)^1
Current Price = $43 / (1.0950)^1
Current Price = $43 / (1.0950)^1
Current Price = $43 / 0.91324
Current Price = $47.0851035872278
Current Price = $47.09
Note: Stock price equals the present value of cash flows for a 1-year horizon (Fv + Dividend)/(1+ Discount rate)^n
