Answer:
Explanation highest paying
:
Brings income and makes the economy better
Answer: $770.22
Explanation:
If she makes equal contributions then those would be annuities. The $9,000 she wants to have will be the future value of the amount currently in her account and the annuity.
9,000 = 5,000 ( 1 + r) ^ n + ( annuity * future value interest factor of an annuity, 9%, 3 years)
9,000 = 5,000 ( 1 + 9%) ^ 3 + ( Annuity * 3.2781)
9,000 = 6,475.145 + 3.2781 * Annuity
Annuity = (9,000 - 6,475.145) / 3.2781
Annuity = $770.22
Answer:
$25.86.
Explanation:
To address this problem we first calculate the present value of all dividend received at time t = 20, then we discount that sum to time t = 0 (now).
The cashflow pattern of this preferred stock is similar to perpetuty.
Stock value at time t = 20 = Dividend/Required rate of return = 20/10.5% = 190.48
Stock value at time t = 0 = (Stock value at time t = 20)/(1 + Required rate of return)^20 = 190.48/(1 + 10.5%)^20 = 25.86.
Answer:
WACC (CAPM) 5.2%
WACC (ICAPM) 5.03%
Explanation:
The weighted average cost of capital is
Ke * E/ E+D + Kd * (1 -t) D / E+D
Ke = Rf + (Rm - Rf) * 
Ke (CAPM) = 3.50% + (8% - 3.50%) * 1.12
Ke (CAPM) = 7.532%
Kd (CAPM) = Kd (1-t)
Kd (CAPM) = 7.60 (1-39%)
Kd (CAPM) = 4.636%
WACC (ICAPM) : 7.532 * 20% + 4.636 * 80%
WACC (CAPM) = 5.2164%
Ke (ICAPM) = 3.50% + (8% - 3.50%) * 0.86
Ke (ICAPM) = 6.596%
Kd (ICAPM) = Kd (1-t)
Kd (ICAPM) = 7.60 (1-39%)
Kd (ICAPM) = 4.636%
WACC (ICAPM) : 6.596 * 20% + 4.636 * 80%
WACC (CAPM) = 5.03%