Sadik Industries must install $1 million of new machinery in its Texas plant. It can obtain a bank loan for 100% of the required amount. Alternatively, a Texas investment banking firm that represents a group of investors believes it can arrange for a lease financing plan. Assume that the following facts apply.
(1) The equipment falls in the MACRS 3 -year class.
(2) Estimated maintenance expenses are $50,000 per year.
(3) The firm's tax rate is 34%.
(4) If the money is borrowed, the bank loan will be at a rate of
14%, amortized in three equal installments at the end of each
year.
(5) The tentative lease terms call for payments of $320,000 at the
end of each year for 3 years. The lease is a guideline lease.
(6) Under the proposed lease terms, the lessee must pay for
insurance, property taxes, and maintenance.
(7) Sadik must use the equipment if it is to continue in business,
so it will almost certainly want to acquire the property at the end
of the lease. If it does, then under the lease terms it can
purchase the machinery at its fair market value at Year 3. The best
estimate of this market value is $200,000, but it could be much
higher or lower under certain circumstances.
If purchased at Year 3, the used equipment would fall into the MACRS 3-year class. Sadik would actually be able to make the purchase on the last day of the year (i.e., slightly before Year 3), so Sadik would get to take the first depreciation expense at Year 3 (the remaining depreciation expenses would be at Year 4 through Year 6). On the time line, Sadik would show the cost of the used equipment at Year 3 and its depreciation expenses starting at Year 3.
To assist management in making the proper lease-versus-buy decision, you are asked to answer the following.
a. What is the net advantage of leasing? Should Sadik take the lease?
b. Consider the $200,000 estimated residual value. How high could the residual value get
before the net advantage of leasing falls to zero?
c. The decision almost can be considered a bet on the future residual value. Do you think
the residual cash flows are equal in risk to the other cash flows? If not, how might you address
this issue? ( Hint: if you discount a negative cash flow at a higher rate, you get a better NPV
� the NPV of a negative cash flow stream is less negative at high discount rates.)
PURCHASE OPTION | |||||||||||
Equipment Cost | $1,000,000 | ||||||||||
3 year MACRS | |||||||||||
Equipment Cost=$1000000 | $1,000,000 | TAX RATE=34% | |||||||||
A | B=A*$1000000 | C | D=B*34% | ||||||||
Depreciation | Amount of | Accumulated | Depreciation | ||||||||
Year | Rate | Depreciation | Depreciation | Tax Shield | |||||||
1 | 33.33% | $333,300 | $333,300 | $69,993 | |||||||
2 | 44.45% | $444,500 | $777,800 | $93,345 | |||||||
3 | 14.81% | $148,100 | $925,900 | $31,101 | |||||||
4 | 7.41% | $74,100 | $1,000,000 | $15,561 | |||||||
After tax cost of debt =14*(1-0.34) | 9.24% | ||||||||||
Discount Rate =9.24%=0.0924 | |||||||||||
INTEREST AND PRINCIPAL REPAYMENT ON AMOUNT BORROWED | |||||||||||
Pv | Amount Borrowed = | $1,000,000 | |||||||||
Nper | Number of years of repayment | 3 | |||||||||
Rate | Interest Rate | 14% | |||||||||
PMT | Annual repayment in three equal instalments | $430,731 | (Using PMT function of excelwith Rate=14%,Nper=3, Pv=-1000000) | ||||||||
REPAYMENT SCHEDULE | |||||||||||
Year | 1 | 2 | 3 | ||||||||
A | Beginning Balance | $1,000,000 | $709,269 | $377,835 | |||||||
B | Amount of annual payment | $430,731 | $430,731 | $430,731 | |||||||
C=A*14% | Interest | $140,000 | $99,298 | $52,897 | |||||||
D=B-C | Principal | $290,731 | $331,434 | $377,835 | |||||||
E=A-D | Ending Balance | $709,269 | $377,835 | $0 | |||||||
F=C*34% | Interest Tax Shield | $47,600 | $33,761 | $17,985 | |||||||
N | Year | 0 | 1 | 2 | 3 | 4 | 5 | 6 | |||
Annual Cash Inflows: | |||||||||||
.(1) | Cash Flow for annual repayment | -$430,731 | -$430,731 | -$430,731 | $0 | $0 | $0 | ||||
.(2) | Depreciation Tax shield | $69,993 | $93,345 | $31,101 | $15,561 | $0 | $0 | ||||
.(3) | Interest Tax Shield | $47,600 | $33,761 | $17,985 | $0 | $0 | $0 | ||||
CF=(1)+(2)+(3) | Net Cash Flow | -$313,138 | -$303,625 | -$381,646 | $15,561 | $0 | $0 | SUM | |||
PV=CF/(1.0924^N) | Present Value of Cash Flow at discount rate9.24% | -$286,652 | -$254,434 | -$292,762 | $10,927 | $0 | $0 | -$822,921 | |||
NET PRESENT VALUE(NPV) | -$822,921 | ||||||||||
LEASE OPTION | |||||||||||
After tax lease payment =320000*(1-0.34) | $211,200 | ||||||||||
N | Year | 0 | 1 | 2 | 3 | 4 | 5 | 6 | |||
.(1) | After Tax Lease Payment | -$211,200 | -$211,200 | -$211,200 | $0 | $0 | $0 | ||||
.(2) | Terminal Payment | ($200,000) | |||||||||
a | MACRS Depreciation rate | 33.33% | 44.45% | 14.81% | 7.41% | ||||||
b=a*200000 | Annual Depreciation | $66,660 | $88,900 | $29,620 | $14,820 | ||||||
c=b*34% | Depreciation Tax shield | $22,664 | $30,226 | $10,071 | $5,039 | ||||||
CF=(1).+(2)+c | Net Cash Flow | -$211,200 | -$211,200 | -$388,536 | $30,226 | $10,071 | $5,039 | SUM | |||
PV=CF/(1.0924^N) | Present Value of Cash Flow at discount rate9.24% | -$193,336 | -$176,983 | -$298,048 | $21,225 | $6,474 | $2,965 | -$637,702 | |||
NET PRESENT VALUE(NPV) | -$637,702 | ||||||||||
LEASE OPTION IS RECOMMENDED | |||||||||||
NPV of Cost is Lower | |||||||||||
Net Advantage of Leasing=822921-637702 | $185,219 | ||||||||||
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Sadik Industries must install $1 million of new machinery in its Texas plant. It can obtain...
Sadik Industries must install $ 1 million of new machinery in its Texas plant. it can obtain a bank loan for 100% of the required amount. Alternatively , a Texas investment banking firm that represents a group of investors believes it can arrange for a lease financing plan. Assume that the following facts apply. 1) The equipment falls in the MACRS 3 year clss 2) Estimated maintenance expenses are $ 50,000 3) The firms's tax rate is 34% 4) If...
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