Answer:
$1140.28
Explanation:
The computation of the net present value of this investment is shown below:-
= Annual Cash flows × Present Value of Annuity Factor (r , n) - Initial Investment
as
Annual cash flows = $8600
Present Value of Annuity Factor (r , n)
r = 10% and n = 4 years
So, the Present Value of Annuity Factor will be the sum of the present value of 4 years at 10%
For Year 1 = 0.9091
For Year 2 = 0.8264
For Year 3 = 0.7513
For Year 4 = 0.6830
Total = 3.1698
Therefore,
Net Present Value = (Cash inflow × Total) -
Initial Investment
= ($8600 × 3.1698) - $26,120
= $27,260.28 - $26,120
= $1140.28
Answer: Consumer share risk with company.
Explanation:
Insurance involves the sharing of risk between a client and his insurer. In insurance the insurer takes a large portion of the risk while the client covers the rest of risk payment.
Answer:
Account A
Explanation:
Since Irma has $500 to open a checking account and She wants an account with the lowest fees.
She plans to use only her bank’s ATM to deposit her paychecks and withdraw cash.
The Bank Account Terms and Conditions that would be best for Irma is Account A.
Account A will be sufficient as there is no indication for writing of checks and issuing checks to clients as a form of payment, including the fact that the amount Irma has to open the account is just a base amount of $500
Answer:
$33.50
Explanation:
we can use the perpetual growth model to determine the price of the stock
the firm's stock price = ($1.25 x 1.15)/1.11 + ($1.25 x 1.15²)/1.11² + ($1.25 x 1.15³)/1.11³ + [($1.25 x 1.15³ x 1.06)/(11% - 6%)]/1.11³
the stock price in 3 years = ($1.25 x 1.15³ x 1.06)/(11% - 6%) = $40.30
the firm's stock price = ($1.25 x 1.15)/1.11 + ($1.25 x 1.15²)/1.11² + ($1.25 x 1.15³)/1.11³ + $40.30/1.11³ = $1.30 + $1.34 + $1.39 + $29.47 = $33.50
Answer:
Between 7.8 and 12 Years
Explanation:
The modified duration of a portfolio is defined as a weighted average in the modified duration of an individual bonds. Therefore it will lie between the extreme values of the modified duration of the bonds in portfolio so that the weights are all positive.
In the context, the modified duration lies between 7.8 years and 12 years as the modified duration would always lie between the lowest modified duration and the highest modified duration of any bonds in a portfolio. Therefore the weights are value that will lie between these two years.
