Answer:
Miller's retained earnings on December 31, 2016 is $9,000,000.
Explanation:
Miller's retained earnings on 31 December 2016 = retained earnings on January 1, 2016 + net income - declared dividends
= $8,000,000 + $1,500,000 - $500,000
= $ 9,000,000
Therefore, Miller's retained earnings on December 31, 2016 is $9,000,000.
Answer:
(A) 8.22%
(B) 7.5%
Explanation:
The first step is to calculate the average nominal return
Average nominal return= R1 + R2 + R3 + R4 + R5/5
= 16 +(-5) + 19 + 13 + 10/5
= 16-5+19+13+10/5
= 53/5
= 10.6%
(A) The average real return can be calculated as follows
= (1 + average nominal return)/(1+ inflation) -1
= (1+ 10.6/100)/(1+2.2/100) -1
= (1+0.106)/(1+0.022)-1
= 1.106/1.022-1
= 1.08219-1
= 0.08219 × 100
= 8.22%
(B) The average nominal risk premium can be calculated as follows
Average risk free rate= Nominal average t-Bill rate-inflation
= 5.3% - 2.2%
= 3.10%
Average nominal risk premium= average nominal return -average risk free rate
= 10.6% - 3.10%
= 7.5%
Answer:
Hence, the Current Price is $42.85
Explanation:
Given that
Par value = $50
Annual Dividend percentage = 6%
Annual dividend = $50 × 6% = $3
Required rate of return = 7%
based on the above information
The price that should be paid one year from now is
Required Return = Annual Dividend ÷ Current Price × 100
7 = $3 ÷ Current Price × 100
So, the current price is
= $42.85
Hence, the Current Price is $42.85
Answer:
7.28%
Explanation:
For this question we use the RATE formula that is shown in the attachment below:
Provided that
Present value = $1,075
Assuming figure - Future value or Face value = $1,000
PMT = 1,000 × 8% ÷ 2 = $40
NPER = 20 years × 2 = 40 years
The formula is shown below:
= Rate(NPER;PMT;-PV;FV;type)
The present value come in negative
So, after solving this, the coupon rate is
= 3.64% × 2
= 7.28%
