<span>Since Henry decided
to increase the deductible on his existing insurance policy, his monthly auto
insurance premium will be lower. This means that higher deductible means lower
premium payments. It also affects the insurance coverage of Henry because this
mean that Henry must shoulder a specific amount (or high cash-out) before the claim
is paid by the insurance company.</span>
I would reccomend going to kinkos instead Staples is much more pricy! Hopefully this helps.
This question is incomplete.
The complete question, answer & explanation for this question is given in the attachment below.
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.
