Answer:
$1,067,477.62
Explanation:
A fix Payment for a specified period of time is called annuity. The discounting of these payment on a specified rate is known as present value of annuity.
Formula for Present value of annuity is as follow
PV of annuity = P x [ ( 1- ( 1+ r )^-n ) / r ]
PV of annuity = $100,000 x [ ( 1- ( 1+ 8% )^-5 ) / 8% ]
PV of annuity = $1,067,477.62
According to my calculations, in order to be able to withdraw $100,000 from an annuity earning 8% at the end of each of the next 25 years, the amount you would need to deposit now would be $1,067,477.62.
Answer:
Facultative
Explanation:
Facultative reinsurance is a type of coverage which covers a single risk or a block of risks held in the book of business of the insurer who has purchased the cover.
It allows the company which reinsurance to review individual risks which helps in determining whether to accept or reject them
The Facultative reinsurance is more focused in nature.
Answer: $403.20
Explanation:We use a mortgage calculator to calculate the interest paid in the final payment. Since each repayment is made at the end of year, the repayments are annual payments. So, the calculator should have an annual amortization schedule to solve the problem.
I used
http://www.calculator.net/loan-calculator for the calculation because it has an annual payment schedule. Then, I went under the subtitle
Paying Back a Fixed Amount Periodically because the payments are equal. In that online calculator, I just input these data:
- Loan Amount: $12,000
- Loan Term: 4 (Loan term is number of years to pay the loan)
- Interest Rate: 11.5%
- Compound: Annually (APY)
- Pay Back: Every year
Then, I clicked the
calculate button and view amortization table. The annual amortization schedule is attached in this answer.
To determine the interest paid at the final payment, I looked at payment #4 because the final payment is at the 4th year. (The loan is paid in 4 annual payments).
As seen in the attached image, the interest paid in payment #4 is $403.20. Hence, the interest paid in the final payment is
$403.20.
Answer:
The price elasticity of demand
Explanation:
you need to know how high the demand is for the toll road.
Answer:
980
Explanation:
if you subtract them you would get 980