In: Finance
A lease has five annual payments of $115,000. The leased asset would cost $500,000 to buy, would be depreciated straightline to a zero salvage value over 5 years, and has an actual salvage value of zero. The firm can borrow at 8 percent on a pretax basis and has a tax rate of 23 percent. What is the net advantage of leasing?
Net advantage of leasing is $ 32,149.05
| Step-1:Calculation of annual cash flows under lease option | |||||||
| After tax lease payment | 115000*(1-0.23) | = | $ 88,550.00 | ||||
| Lost depreciation tax shield | 100000*0.23 | = | $ 23,000.00 | ||||
| Total annual cash flow | $ 1,11,550.00 | ||||||
| Working: | |||||||
| Straight line depreciation | = | (Cost - Salvage Value)/Useful Life | |||||
| = | (500000-0)/5 | ||||||
| = | $ 1,00,000.00 | ||||||
| Step-2:Calculation of net advantage of leasing | |||||||
| Buy price of asset | $ 5,00,000.00 | ||||||
| Present value of leasing cash flow | $ 1,11,550.00 | * | 4.194091931 | = | $ 4,67,850.95 | ||
| Net Advantage of leasing | $ 32,149.05 | ||||||
| Working: | |||||||
| After tax discount rate | = | 8%*(1-0.23) | = | 0.0616 | |||
| Present value of annuity of 1 | = | (1-(1+i)^-n)/i | Where, | ||||
| = | (1-(1+0.0616)^-5)/0.0616 | i | = | 0.0616 | |||
| = | 4.194091931 | n | = | 5 | |||