Correct option is 60
Annual interest rate | 7% |
Semiannual Interest rate = 7%/2 | 3.50% |
Annual Efffective rate = (1+3.5%)^2 -1 | 7.1225% |
The effective rate for the 3-year semiannual period is (1+ 3.5%)^6 - 1 = | 22.9255% |
D = 3 x (1+ i)^2 + 4 x (1+i)^1 + 6 | |
D = 3 x (1+ 7.13%)^2 + 4 x (1+7.13%)^1 + 6 | 13.727469 |
Present Value of annuity = 13.727469/22.9255% | $ 59.88 |
Can someone please help with this question? Also, attached there is an example. In the example...
2) You are given a perpetuity, with annual payments as follows: Payments of 1 at the end of the first year and every three years thereafter. Payments of 2 at the end of the second year and every three years thereafter. Payments of 3 at the end of the third year and every three years thereafter. The interest rate is 5% convertible semi-annually. Calculate the present value of this perpetuity. A. 24 B. 29 C. 34 D. 39 E. 47
Calculate X . You are buying a perpetuity with annual payments as follows Payment of X at the end of the first year and every three years thereafter. Payment of X+1 at the end of the second year and every three years thereafter. Payment of X+2 at the end of the third year and every three years thereafter The interest rate is 5% convertible semi-annually. If the present value is 40, Calculate
Calculate X You are buying a perpetuity with annual payments as follows Payment of X at the end of the first year and every three years thereafter. Payment of X+1 at the end of the second year and every three years thereafter. Payment of X+2 at the end of the third year and every three years thereafter The interest rate is 5% convertible semi-annually. If the present value is 40, Calculate
1) Investment X for 100,000 is invested at a nominal rate of interest, j, convertible semi-annually. After four years, it accumulates to 214,358.88. Investment Y for 100,000 is invested at a nominal rate of discount, k, convertible quarterly. After two years, it accumulates to 232,305.73. Investment Z for 100,000 is invested at an annual effective rate of interest equal to j in year one and an annual effective rate of discount equal to k in year two. Calculate the value...
Can someone please help me with this problem? Attached is an example to help. Thanks in advanced! Question 2 1 pts 2. A 100 par value 15 year bond provides 10% semiannual coupons. The yield rate is 8% convertible semiannually. What is the flat price (i.e., the money that actually changes hands if the bond is sold, ignoring expenses) 9.3 years after issue at the same yield rate? (7.d-e #06] A) 111.99 B) 109.75 C) 110.31 D) 110.87 E) 111.43...
No excel solutions please. Thank you ) Consider a perpetuity, which make payments twice a year. The first-year payments are 5 at time 0.5 years and 5 at time 1, next year they are 10 at time 1.5 years and 10 at time 2, in the third year the payments are 15 at time 2.5 years and 15 at time 3, and so on. The annual interest rate is 8% nominal convertible semiannually. Find the present value of this perpetuity...
can somebody help me with 37,38 and (most needed) 40 please??? 200 The theory of interest 36. A loan is being repaid with 10 payments. The first payment is 10, the second 9, d so forth with the tenth payment being 1. Show that the amount of interest in te sixth payment is 5- ag- 37. A loan is repaid with payments which start at $200 the first year and increase by $0 per year until a payment of $1000...
W6: Problem 8 Previous Problem ListNext (1 point) a) Find the present value of an annuity-immediate which pays 1 at the end of each half-year for 9 years, if the rate of interest is 72% convertible semiannually for the first 5 years and 11.3% convertible semiannually for the last 4 years ANSWER (round off to three decimal digits): b) Find the present value of an annuity-immediate which pays 1 at the end of each half-year for 9 years, if all...
QUESTION 6 John receives a perpetuity making payments using the following scheme: The first payment will be for 2 at the end of the 5" year The remaining payments will occur every three years, following the first payment Each subsequent payment will be X% larger than the previous payment The present value of this perpetuity at an annual effective interest rate of 10% is equal to 25. Calculate X. Give your answer rounded to two decimal places.
Time Value of Money Spreadsheet Example 4 Module IV Name: Date: 6 7 8 Question 1 9 Question 2 10 Question 3 11 Question 4 12 Question 5 13 Question 6 14 Question 7 15 Question 8 16 Question 9 17 Question 10 18 19 20 Single Amount or Annuity 21 Periodic Interest Rate 22 Number of Periods 23 24 25 Present Value of Single Amount 26 27 Future Value of Single Amount 28 29 Future Value of An Annuity...