For a present value PV invested at a constant continuously compounded annual rate r for t years, which expression gives the future value?
\(PV\,e^{rt}\)
Under continuous compounding, \(FV=PV\,e^{rt}\). It follows from \(\lim_{m\to\infty}PV\left(1+\frac{r}{m}\right)^{mt}=PV\,e^{rt}\), where r is expressed as a decimal annual rate.
Match List I with List II
List I | List II | ||
A. | Erratic levels of customs service | I. | Inventory is in the wrong place at the wrong time |
B. | No vision of future demand and its impact on production | II. | Lack of agreement between different departments, i.e., customer service, distribution, and manufacturing |
C. | Too many changeovers in production | III. | Production lacks confidence in the marketing department's forecast. |
D. | Too many stockouts | IV. | Inventory is either too high or too low. |
Choose the correct answer from the options given below:
Which of the following methods of capital budgeting is best suited for leveraged projects?