Answer:
4.92%
Explanation:
Equivalent taxable yield on the bond = Rate / (1-Tax rate)
= 3.2% / 1 - 0.35
= 0.032 / 0.65
= 0.049230
= 4.9230%
= 4.92%
Answer:
1.27%
Explanation:
Rate of return = [(1+real risk free rate)/(1+inflation rate)]-1
real risk free rate = 3.5%
inflation rate = 2.20%
Therefore Rate of return = [(1+ 3.5%)/(1+2.20%)]-1
=1.27%
Answer:
Explanation:
a)We find the portfolio weights first. For a two security portfolio


x2 = 0.625 and x1 = 0.375
Then
rp = x1r1 + x2r2
rp = (0.375 ´ 0.06) + (0.625 ´ 0.14)
= 0.11
= 11.0%
Hence, he can improve the expected rate of return without any change in the risk of the portfolio.
b)
The expected return is:
rp = x1r1 + x2r2
rp = (0.5 *´ 0.09) + (0.5 ´* 0.14)
= 0.115 = 11.5%

sP2 = (0.5)^2(0.10)^2 + 2*(0.5)(0.5)(0.10)(0.16)(0.10) + (0.5)^2(0.16)^2
sP2 = 0.0097
sP = 0.985 = 9.85%
Hence, he can never perform better by investing equal amount in bond portfolio and index fund. The expected return increases to 11.5% and standard deviation decreases to 9.85%.
Answer:
$217.668
Explanation:
The computation of net income is shown below:-
ROE = Profit Margin × Total Asset Turnover × Equity Multiplier (Assets ÷ Equity)
ROE = (Profit Margin) × (Sales ÷ Total Assets) × (1 + Debt-Equity ratio)
16% = Profit margin × ($4,400 ÷ $2,985) × ( 1 + 1.20)
16% = Profit margin × 1.47 × 2.20
16% = Profit margin × 3.234
Profit margin = 16% ÷ 3.234
= 0.04947
Now as we know that
Profit margin = Net income ÷ Sales
0.04947 = net income ÷ $4,400
net income is
= $4,400 × 0.04947
= $217.668