This project will require an investment of $$20,000$ in new equipment. The equipment will have no salvage value at the end of the project's four$-$year

life. McFann pays a constant tax rate of $40\%,$ and it has a weighted average cost of capital $($WACC$)$ of $11\%.$ Determine what the project's net present

value $($NPV$)$ would be when using accelerated depreciation.

Determine what the project's net present value $($NPV$)$ would be when using accelerated depreciation. $($Note: Round your intermediate calculations to

the nearest whole number.$)$

$$45,518$

$$39,581$

$$35,623$

$$47,497$

Now determine what the project's NPV would be when using straight$-$line depreciation.

Using the

depreciation method will result in the highest NPV for the project.

No other firm would take on this project if McFann turns it down. How much should McFann reduce the NPV of this project if it discovered that this

project would reduce one of its division's net after$-$tax cash flows by $$500$ for each year of the four$-$year project?