Q1: Suppose that you would like to deposit a capital into a saving account paying compou interest at rate of 5%. In addition, the interest is assumed to remain at the same rate ove planning horizon. How many years does it take to double the initial capital? O 13 O O O 1 5 1 7 1 4

Q1: Suppose that you would like to deposit a capital into a saving account paying compou interest at rate of 5%. In addition, the interest is assumed to remain at the same rate ove planning horizon. How many years does it take to double the initial capital? O 13 O O O 1 5 1 7 1 4

Essentials Of Investments

11th Edition

ISBN:9781260013924

Author:Bodie, Zvi, Kane, Alex, MARCUS, Alan J.

Publisher:Bodie, Zvi, Kane, Alex, MARCUS, Alan J.

Chapter1: Investments: Background And Issues

Section: Chapter Questions

Problem 1PS

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14) Consider the following cash flows. The interest rate is 8%. What is the duration (hint: you need PV)? Year 0 1 2 3 4 Cash flow 150 120 100 200
Q3: Which one of the following two cases would you prefer as more profitable investment and why? Case 1: Deposit £5000 for two years in a saving account that pays simple interest at rate of 6% per annum. No withdrawal during the investment period. Case 2: Deposit £5000 for one year in a savings account that pays simple interest at rate of 6% per annum. Then, withdraw the money with interest and deposit into another account paying simple interest at 7.5% for one year. Case 1 because of higher return of £6600 Case 1 because of higher return of £5697.5 Case 2 because of higher return of £5697.5 Case 2 because of higher return of £6600
Can u solve from excel
6. If the effective interest rate is i per period and you invest b dollars at time 0, then the value at time n is b(1 + i)”. For example, if at time 0 you invest $100 at an effective interest rate of 6% per year, then the value at time 1 is $100(1+0.06) = $106. dollars. At time 2, the value will be $100 (1 + 0.06)² = $112.36. Similarly, the present value (value at time 0) of $100 received 2 years from now would be $100(1+0.06)-²≈ $88.99. Sometimes it's convenient to define d = 1/(1 + i) so that we would have $100(1+i)n = $100d". If the interest rate per year is i compounded semiannually, then the effective annual interest rate is (¹ + 2)²³ - 1₁ 1. For example, if the interest rate is 6% per year compounded semiannually, the effective annual interest rate is 1 + .06 2 2 - 1 ≈ 6.09%. If the interest rate per year is i compounded quarterly, then the effective annual interest rate is 4 (¹ + 4) * - 1 1. (a) If the interest rate is 6% per year compounded quarterly, what is the effective…
Assume that you will receive $2500 at the end of 6 years and want to know the present value (PV) of that future sum. Assuming a positive interest rate (required rate of return), which of the following is a possible number for the present value of the $2500? Even without knowing the interest rate, it is possible to answer this question. O A. $2742.53 B. $2632.45 O C. $1967.25 OD. $2572.50 O E. None of the above is a possible number.
Solve this question with steps please. The subject is financial management.
5. Present value To find the present value of a cash flow expected to be paid or received in the future, you will the future value cash flow by (1+1)N What is the value today of a $42, 000 cash flow expected to be received 17 years from now based on an annual interest rate of 7% ? $13,296 $10,637 $132, 670 $20, 609 Your broker called carfier today and offered you the opportunity to invest in a security. As a friend, he suggested that you compare the current, or present value, cost of the security and the discounted value of its expected future cash flows before deciding whether or not to invest. The decision rule that should be used to decide whether or not to invest should be. Everything else being equal, you should invest if the discounted value of the security's expected future cash flows is greater than or equal to the current cost of the security. Everything else being equal, you should invest if the current cost of the security is greater than the present value of the security's…
Example 2.14: Calculating the present value of an annuity due at 12% An investor wants to buy an annuity of R100 for the next three years, each instalment being paid at the beginning of the year. If a bank is prepared to pay interest at 12%, how much must be invested today? It can be seen that the amount will be invested and the first instalment will immediately be repaid. It can be illustrated as shown in Table 2.6. value of an annuity due at 12%
Q7: You have just received OMR200M from a bank by requesting a loan. Without any deduction you have intended to invest the amount in a project. At the end of investment period the project will provide you 250M with the interest rate of 10%. a) Find out the number of years for this investment. b) What will be future value from the founded number of years in part (a) if the interest rate changes from 10% to 8%. c) What will be present value if the interest rate is 12%? d) What will be the future value if the number of year is 8 and interest rate is 9%? e) What will be present value if the interest rate is 5% and number of period is 8 compounded Semi-annually?
Please respond b, c, d, and e if possible.
Q: Suppose you invest $210,000 in an annuity that returns constant annual payments over 6 years, with the first payment one year from now. At an interest rate of 7%, how much is the annual payment you receive? Equivalent problem structure (as a borrower): Suppose you borrow $210,000 to be paid back in constant annual payments over 6 years with the first payment one year from now. At an interest rate of 7%, how much is the annual payment? Please round your answer to the nearest hundredth Open Formula Summary in separate tab Open Glossary in separate tab Show navigation tips C
4. The present value of a growing perpetuity, with cash flow C1 occurring one year from now, is given by: [C1/(r - g)], where r > g. True or False ? 5. An equal-payment home mortgage is an example of an annuity. True or False?

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