Monroe is reviewing an appellate case for class and must correctly identify the parties to the case. In the case, the original d
1 answer:
You might be interested in
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.
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:
total rate of return on the Bond = 9.40%
Explanation:
given data
coupon bonds = 5.8%
bonds price = $1,030
maturity time = 14 year
required return on the bonds = 5.1 percent
solution
we know here market price of the bond is Present Value of Coupon Payments + Present face Value
so that face Valueof bond = $1,000
and here annual Coupon Amount will be
annual coupon amount = $1000 × 5.80%
annual coupon amount = $58
and here Market Price of the Bond will be
Market Price of Bond = Present Value of Coupon Payments + Present face Value ......................1
here Present Value of Coupon Payments at PVIFA 5.10% and 14 Years
Present Value Annuity Inflow Factor (PVIFA) = ....2
Present Value Annuity Inflow Factor =
Present Value Annuity Inflow Factor = 9.83566
and
Present Value Inflow Factor (PVIF) 5.10%, 14 Years= ...........3
Present Value Inflow Factor (PVIF) =
Present Value Inflow Factor = 0.49838
so
Market Price of Bond = ( $58 × 9.83566 ) + ( $1,000 × 0.49838 )
Market Price of Bond = $1,068.85
so total rate of return on the Bond will be
total rate of return on the Bond = [ { Annual Coupon Amount + ( Change in Bond Price ) } ÷ Current Price] ...............4
total rate of return on the Bond =
total rate of return on the Bond = 9.40%