You purchase a widget-making machine that can produce $4,000 worth of widgets each year for up to four years. However, there is a 15% chance that the machine will break entirely at the end of each year after the cash for that year has been produced. (This is roughly the process describing how incandescent light bulbs burn out, too.) What is the expected NPV of this widget machine? Assume a 10.9% discount factor, applicable beginning with the first $4,000. ___________________
New technology would cost $8585, but it will reduce expenses by $541 per year starting next year, forever. Additionally, the new technology would complement the production process by increasing productivity. This increases profits by $804 per year, also forever. Assuming the discount rate is 6.7%, what is the NPV of this project?________________
Carry out calculations to at least 4 decimal places. Enter percentages as whole numbers. Example: 3.03% should be entered as 3.03. Do not include commas or dollar signs in numerical answers.
Expected NPV is NPV weighted by the probability
Also PV of perpetual benefits = Benefits/discount rate
You purchase a widget-making machine that can produce $4,000 worth of widgets each year for up...
You own a factory that can produce up to 1M widgets per year. Each widget costs $1.50 to produce. The market price of a widget will be either $2.50 (good economy) or $1.75 (bad economy) next year. All production, costs, and revenues occur at the end of the year. If you can wait until the end of the year to decide to produce or not, construct the set of possible payoffs at time 1 of the factory. NOTE: Do not...
You own a factory that can produce up to 1M widgets per year. Each widget costs $1.50 to produce. The market price of a widget will be either $2.50 (good economy) or $1.75 (bad economy) next year. All production, costs, and revenues occur at the end of the year. If you can wait until the end of the year to decide to produce or not, construct the set of possible payoffs at time 1 of the factory. NOTE: Do not...