Your friend is in the category of people considered to have HIGH INCOME.
Friend's salary is more than $1 million and he lives off a credit card. He has high income but net worth can't be determined.
Answer: 6.29%
Explanation:
Required return = Risk free rate + beta ( expected return - risk free rate)
Beta.
Required return = 3.63% + 0.493(9.03% - 3.63%)
= 6.29%
Answer:
r = 0.080528395 = 8.05%
Winner's Prize at 2044: $ 15,215,114.02
Explanation:
Principal 160
Amount 1,610,000
time: 2015 - 1896 = 119
![160 \: (1+ r)^{119} = 1,610,000\\ r = \sqrt[119]{1,610,000 / 160} -1](https://tex.z-dn.net/?f=160%20%5C%3A%20%281%2B%20r%29%5E%7B119%7D%20%3D%201%2C610%2C000%5C%5C%20r%20%3D%20%5Csqrt%5B119%5D%7B1%2C610%2C000%20%2F%20160%7D%20-1%20)
r = 0.080528395
If the same rate for the winner's prize is being keep by 2044 the winner will get:
Principal 1,610,000.00
time 29.00 (2044 - 2015)
rate 0.08053
Amount 15,215,114.02
Answer:
False
Explanation:
Suppose a firm's CFO thinks that an externality is present in a project, but that it cannot be quantified with any precision ¾ estimates of its effect would really just be guesses. In this case, the externality should be ignored ¾ i.e., not considered at all ¾ because if it were considered it would make the analysis appear more precise than it really is. This is a false statement.
Answer:
WACC = 0.16637 OR 16.637%
Explanation:
WACC or weighted average cost of capital is the cost of a firm's capital structure which can comprise of debt, preferred stock and common equity. The WACC for a firm with only debt and common equity can be calculated as follows,
WACC = wD * rD * (1-tax rate) + wE * rE
Where,
- w represents the weight of each component based on market value in the capital structure
- r represents the cost of each component
- D and E represents debt and equity respectively
To calculate WACC, we first need to calculate the Market value an cost of equity.
The market value of equity = 30 million shares * $40 per share
MV of equity = $1200 million
The cost of equity can be found using the formula for Price today (P0) under constant growth model of DDM.
P0 = D1 / (r - g)
40 = 4 / (r - 0.07)
40 * (r - 0.07) = 4
40r - 2.8 = 4
40r = 4+2.8
r = 6.8 / 40
r = 0.17 or 17%
MV of debt = 40 million * 96.5% => $38.6 million
Total MV of capital structure = 38.6 + 1200 = 1238.6 million
WACC = 38.6/1238.6 * 0.08 * (1-0.33) + 1200/1238.6 * 0.17
WACC = 0.16637 OR 16.637%
