Answer:
A. D1 = 1.50*1.06 = 1.59
D2 = 1.59*1.06 = 1.69
D3 = 1.69*1.06 = 1.79
B. PV of D1=(1.50*1.06)/1.13^1=1.41
PV of D2=(1.50*1.06^2)/1.13^2=1.32
PV of D3=(1.50*1.06^3)/1.13^3=1.24
PV of all dividend = (1.50*1.06)/1.13^1 + (1.5*1.06^2)/1.13^2 + (1.5*1.06^3)/1.13^3
PV of all dividend = 1.59/1.13 + 1.6854/1.2769 + 1.786524/1.442897
PV of all dividend = 1.407079646 + 1.319915 + 1.238150748
PV of all dividend = 3.965145814288893
PV of all dividend = 3.97
C. PV = 27.05/(1+13%)^3
PV = 27.05/(1.13)^3
PV = 27.05/1.442897
PV = 18.74701
PV = 18.75
D. The most you should pay for it
:
= (1.50*1.06)/1.13^1+(1.5*1.06^2)/1.13^2+(1.5*1.06^3)/1.13^3+27.05/1.13^3
=22.71
E. Value = (1.50*1.06)/(13%-6%)
Value = 1.59 / 7%
Value = 1.59 / 0.07
Value = 22.714286
Value =22.71
F. No, the value is not dependent on the holding period, you can see from above that the value of infinite time period estimated in E equals to the value calculated when there was 3 years holding period.
Answer:
$600 million
Explanation:
On January 1, 2020, the balance of common stock & APIC
Common stock & APIC = Paid-In Capital + Share Capital raised by issuing 50 million shares at $20 per share - Treasury Stock
Here
Paid-In Capital is $500 millions
Issue of 50 million shares at $20
Treasury Stock is 20 million shares at $45 per share
By putting the values, we have:
Common stock & APIC = $500 million + $1000 million - (20 million shares * $45 per share)
Common stock & APIC = $1500 millions - $900 million = $600 million
Answer
The answer and procedures of the exercise are attached in the following archives.
Step-by-step explanation:
You will find the procedures, formulas or necessary explanations in the archive attached below. If you have any question ask and I will aclare your doubts kindly.
Answer:
Lil Tjay and the song F.N or Mood Swings
Explanation:
Answer:
c) $767,464.54
Explanation:
The computation of the future value of an annuity is shown below:
As we know that
Future value of annuity F = Payment made × ((1 + rate of interest)^t - 1) ÷ r
ate of interest
= $3,400 × (1.092^35 - 1) ÷ 0.092
= $3,400 × 225.7249
= $767,464.54
Hence, the future value of an annuity is $767,464.54
Therefore the correct option is c.
