It would be A, since they are practicing efficiency.
B. that promoted social, labor, and economic issues
Answer:
(a) The arbitrage strategy is to buy zeros with face values of $140 and $1,140 and respective maturities of one and two years, and simultaneously sell the coupon bond.
(b) The profit on the activity equals $0.72 on each bond.
Explanation:
The price of the coupon bond = 140 × PV(7.9%, 2) + 1000 × PV(7.9%, 2)
= 140 × (1-(1/1.079)^2)/0.079 + 1,000/1.079^2
= $1,108.93
If the coupons were withdrawn and sold as zeros individually, then the coupon payments could be sold separately on the basis of the zero maturity yield for maturities of one and two years.
[140/1.07] + [1,140/1.08^2] = $1,108.21.
The arbitrage strategy is to buy zeros with face values of $140 and $1,140 and respective maturities of one and two years, and simultaneously sell the coupon bond.
The profit on the activity equals $0.72 on each bond.
Answer:
Maket value of the comapny $
Market value of bond ($380,000 x 97,4/100) 370,120
Market value of preferred stocks (2,600 x $61) 158,600
Market value of common stocks (37,500 x $19) 712,500
Market value of the company 1,241,220
Weight to assign to common stocks = $712,500/$1,241,220 x 100
= 57.40%
The correct answer is E
Explanation:
The market value of each stock is the number of stocks issued multiplied by current market price. Market value of the company is the aggregate of market value of bond, market value of preferred stocks and market value of common stocks. The weight to be assigned to common stocks is the percentage of market value of common stocks to market value of the company.
Answer:
12.18%
Explanation:
Present value = $34,700
Future Value = $173,500
Time (n) = 14 years
Interest Rate = i
Future Value = Present Value * (1+i)^n
$173,500 = $34,700 * (1 + i)^14
(1 + i)^14 = $173,500/$34,700
(1 + i)^14 = 5
1 + i = 5^(1/14)
1 + i = 1.1218284
i = 1.1218284 - 1
i = 0.1218284
i = 12.18%
So, the annual interest rate she must earn is 12.18%.
