Respuesta :
Answer:
The maximum amount that should be spent on the upgrade is $38,298,000.
Step-by-step explanation:
Let the initial purchase be x.
The ROI = 15% of x = 0.15x
At the end of 4 years, salvage value = 10% of x = 0.1x
Current income per day = $16 × 230 = $3680
Expected income per day = $21 × 245 = $5145
Increase in income per day = $5145 - $3680 = $1465
For 4 years (assuming a year is 365 days),
Increase in income = $1465 × 365 × 4 = $2138900
Maintenance and utility cost for 4 years = 4 × $56000 = $224000
At the end of 4 years,
ROI = $2138900 + salvage value = $2138900 + 0.1x - $224000
0.15x = $1914900 + 0.1x
0.05x = $1914900
x = $38298000
Answer:
$ 1,449,682
Step-by-step explanation:
Current number of customers per day = 230 people per day
Current Average menu order = $ 16 per person
Current daily revenue = 230*16 = $ 3,680
Added utility and maintenance cost per year = $ 56,000
Expected salvage value of the upgrade at the end of 4 years = 10% of the initial purchase
Required rate of return on investment = 15%
Incremental customers = 15
Incremental average menu order = $ 5
New average menu order = 16+5 = $ 21
New number of customers per day = 230+15 = 245
New revenue per day = 245*21 = $ 5,145
Incremental revenue per day = 5145 - 3680 = $ 1,465
Incremental revenue per year = 1465*365 = $ 534,725 (considering 365 days per year)
After subtracting the added utility and maintenance cost, net incremental cash flow per year = 534725 - 56000
= $ 478,725
Present value factor for incremental cash flow over 4 years
= (1 - 1.15^-4)/0.15
= 2.855
Present value factor for salvage value after 4 years = 1.15^-4 = 0.5718
Present Value (PV) of net incremental cash flow over 4 years = 478725*2.855 = $ 1,366,760
Let x be the maximum amount that should be spent on the upgrade
Net Present Value = PV of net incremental cash flow over 4 years - initial purchase cost + Present Value of salvage value
= 1366760 - x + 0.1x*0.5718
= 1366760 - 0.9428x
To find the maximum amount to be spent on upgrade, NPV should be equated to 0
1366760 - 0.9428x = 0
x = 1366760/0.9428
= $ 1,449,682
Therefore, maximum amount to be spent on the upgrade = $ 1,449,682
