Answer:
$7073.68
Explanation:
Data provided in the question:
Worth of portfolio = $15,000
Amount invested in stock A = $6,000
Beta of stock A = 1.63
Beta of stock B = 0.95
Beta of portfolio = 1.10
Now,
Beta portfolio = ∑(Weight × Beta)
let the amount invested in Stock B be 'x'
thus,
1.10 = [($6,000 ÷ $15,000 ) × 1.63] + [( x ÷ $15,000 ) × 0.95 ]
or
1.10 = 0.652 + [( x ÷ $15,000 ) × 0.95 ]
or
0.448 = [( x ÷ $15,000 ) × 0.95 ]
or
x = ( 0.448 × $15,000 ) ÷ 0.95
or
x = $7073.68
Answer: C. The seller has a 10(b) claim against the buyer.
Explanation:
10(b) is a section within the Securities and Exchange Commission and are a common source of liability for public companies.
It makes it unlawful to use or employ in relation to the trading of shares or securities.
Over here the buyer made the statement that he was aware that the CEO informed the board via email of a patent sale by Wayport that meant that the corporation would receive net proceeds.
The buyer has unlawful means of source and therefore is thinking of buying additional shares. Buyer is violating the 10(b) section of the securities and exchange commission act.
Answer:
8.30%
Explanation:
The weighted average cost of capital of the company is computed using the WACC formula below:
WACC=(We*Ke)+(Wp*Kp)+(Wd*kd)
We=weight of common equity=50%
Ke=cost of retained earnings which is a proxy for the cost of equity=11.50%
Wp=weight of preferred stock=20%
Kp=cost of preferred stock=6.00%
Wd=weight of debt=30%
Kd=after-tax cost of debt=4.50%
WACC=(50%*11.50%)+(20%*6.00%)+(30%*4.50%)
WACC=8.30%
Answer:
Their income after 20 years would be 72,550 dollars.
Explanation:
The income after 20 years can easily de determin by using compounding
formula
Future Value = Present Value (1 + I)^ 20
= 90,000 (1 + 0.03)^ 20
= 162,550 dollars
Income can be determing by subtracting Pv from Fv i.e
Income = 162,550 - 90,000 = 72,550
Calculation on excel sheet
A B C D
1 90,000 1.03 = A1 * 1.03 = C1-A1
2 = D1 1.03 = A2 * 1.03 = C2-A2
20 = D19 1.03 = A20 * 1.03 = A20 - C20
* In work sheet colunm D will show income on investment.