Use the discount factors shown in Appendix Table 1 at the end of the book to calculate
Question:
Use the discount factors shown in Appendix Table 1 at the end of the book to calculate the PV of $100 received in:
a. Year 10 (at a discount rate of 1 percent).
b. Year 10 (at a discount rate of 13 percent).
c. Year 15 (at a discount rate of 25 percent).
d. Each of years 1 through 3 (at a discount rate of 12percent).
Discount RateDepending upon the context, the discount rate has two different definitions and usages. First, the discount rate refers to the interest rate charged to the commercial banks and other financial institutions for the loans they take from the Federal...
Interest Rate per Year Number of Years 4% 7% 11% .962 .935 .901 .925 873 .812 889 816 .731 .855 .763 .659 822 .713 503 790 .535 11 12 Interest Rate per Year Number of Years 18% 23% 847 .813 .661 16 .071 .060 .051 .043 .020 .037 .016 .016 .006 .007 .002 ই ६६३६६ ६६६६ ३६
Step by Step Answer:
a PV 100 0905 9050 b PV 100 029...View the full answer
Principles of Corporate Finance
ISBN: 978-0072869460
7th edition
Authors: Richard A. Brealey, Stewart C. Myers
Related Video
The present value of future cash flows is calculated to determine the value today of a stream of future cash flows. It is calculated by discounting the future cash flows to their present value using a discount rate. The discount rate reflects the time value of money and the risk of the cash flows. It is important because it helps in making investment decisions, capital budgeting, loan decision making, and financial planning. By discounting future cash flows to their present value using a discount rate, it takes into account the time value of money and the risk associated with the cash flows. This allows investors, lenders, and financial planners to evaluate the viability of potential investments, projects, or loan applications, and to estimate the future value of investments or savings. calculating the present value of future cash flows is important in making investment decisions, capital budgeting, loan decision making, and financial planning. It helps to determine the viability of long-term projects, evaluate loan applications, and estimate the future value of investments or savings.
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