Case: In December 2004, R. E. Torgler was
trying to decide whether to add a new line of injection
molded plastic products to those already manufactured and
distributed by Reto S.A. In order to do
so, the firm would have to buy new injection molding equipment;
none of the existing equipment
could be adapted to perform the necessary operations, and Torgler
was anxious to retain control of
manufacturing. Actually, new injection molding equipment of the
type needed had been considered
before, but a decision to purchase the equipment had been postponed
because the product concept
was judged to need additional development. But now the products
seemed ready.
Sales of the new product were forecast at SFr. 2,000,0001 per
year, from which a sales commission
of 15 percent would be paid to Reto’s sales agents. Direct
manufacturing costs were budgeted at SFr.
600,000 for materials and SFr. 900,000 for labor, leaving an annual
cash flow before taxation of SFr.
200,000. The new equipment would cost SFr. 600,000, delivered and
installed, and was expected to
have an economic life of 10 years before it would become
worthless.
Reto was able to borrow money at 8 percent, although it did not
plan to negotiate a loan
specifically for the purchase of this equipment.
Questions:
1. Ignoring the effect of taxes, what is the “internal rate of
return” (IRR) on the proposed
investment. Assume the new equipment would be installed by January
1, 2005, and begin
producing on that date.
2. The cost of the equipment can be deducted from annual cash flows
before they are subjected
to taxation. Assuming that the equipment will last 10 years, and
that an equal amount of the
cost of SFr. 600,000 will be deducted each year, and that the tax
rate is expected to be 45
percent, what is the IRR on an after-tax basis?
3. Torgler has stated that Reto should be willing to purchase this
machine as long as it yielded a
return of 12 percent after taxation. Should he make the
investment?
4. Actually, to stimulate industrial development, the tax rules
allow up to one third of the cost of
any such investment to be deducted from cash flows in the first
year after the investment, and
up to one-fifth of the remainder of the unamortized investment
amount can be deducted in
the second year. Thereafter, annual deductions are computed on a
straight-line basis such that
no more than the original cost of the equipment is depreciated over
its economic life. How, if
at all, does this tax rule affect the attractiveness of the
investment?
Sales Forecast | 20,00,000 | |
Sales Commissions | 3,00,000 | 15% |
Direct manufacturing costs | ||
Materials | 6,00,000 | |
Labour | 9,00,000 | |
Annual cashflow before Tax | 2,00,000 |
1)
Annual cashflow before Tax | 2,00,000 | ||
P.V.A.F @ 8% for 10 Years | 6.71 | ||
P V of Cash Inflows | 13,42,000 | ||
PV of Cash outflows | 6,00,000 | ||
NPV @8% | 7,42,000 | NPV1 | |
Annual cashflow before Tax | 2,00,000 | ||
P.V.A.F @ 35% for 10 Years | 2.72 | ||
P V of Cash Inflows | 5,44,000 | ||
PV of Cash outflows | 6,00,000 | ||
NPV @35% | -56,000 | NPV2 | |
IRR= R1+(NPV1*(R2-R1))/(NPV1-NPV2) | |||
IRR= | 8+ | (742000*(35-8))/(742000+56000) | |
IRR= | 8+ | 25.10526316 | |
IRR= | 33.105% |
2)
Annual cashflow before Tax | 2,00,000 | ||
Less: Depreciation | 60,000 | ||
Profit before Taxes | 1,40,000 | ||
Less: Taxes | 63,000 | 45% | |
Profit after Taxes | 77,000 | ||
Add: Depreciation | 60,000 | ||
Annual cashflow after Tax | 1,37,000 | ||
P.V.A.F @ 8% for 10 Years | 6.71 | ||
P V of Cash Inflows | 9,19,270 | ||
PV of Cash outflows | 6,00,000 | ||
NPV @8% | 3,19,270 | NPV1 | |
Annual cashflow after Tax | 1,37,000 | ||
P.V.A.F @ 35% for 10 Years | 2.72 | ||
P V of Cash Inflows | 3,72,640 | ||
PV of Cash outflows | 6,00,000 | ||
NPV @35% | -2,27,360 | NPV2 | |
IRR= R1+(NPV1*(R2-R1))/(NPV1-NPV2) | |||
IRR= | 8+ | (319270*(35-8))/(319270+227360) | |
IRR= | 8+ | 15.76988091 | |
IRR= | 23.770% |
3)
Profit after Taxes= | 77,000 | ||
Cost of Machine= | 6,00,000 | ||
Rate of return after taxes= | 12.83% | ||
Yes he should make the investment as he is getting 12.83% return on the machine |
4)
1st Year | 2nd Year | 3-10 Years | ||
Annual cashflow before Tax | 2,00,000 | 2,00,000 | 2,00,000 | |
Less: Depreciation | 2,00,000 | 80,000 | 40,000 | |
(1/3 of 600,000) | 1/5 of (600,000-200,000) | (1/8*(600,000-200,000-80,000) | ||
Profit before Taxes | - | 1,20,000 | 1,60,000 | |
Less: Taxes | - | 54,000 | 72,000 | 45% |
Profit after Taxes | - | 66,000 | 88,000 | |
Add: Depreciation | 2,00,000 | 80,000 | 40,000 | |
Annual cashflow after Tax | 2,00,000 | 1,46,000 | 1,28,000 | |
P.V.A.F @ 8% | 0.93 | 0.86 | 4.92 | |
(6.71-0.93-0.86) | ||||
P.V of Inflows | 1,85,185.19 | 1,25,171.47 | 6,29,760.00 | |
P.V of Inflows | 9,40,117 | |||
PV of Cash outflows | 6,00,000 | |||
NPV @8% | 3,40,117 | NPV1 | ||
1st Year | 2nd Year | 3-10 Years | ||
Annual cashflow after Tax | 2,00,000 | 1,46,000 | 1,28,000 | |
P.V.A.F @ 35% | 0.74 | 0.55 | 1.43 | |
(2.72-0.74-0.55) | ||||
P V of Cash Inflows | 1,48,148 | 80,110 | 1,83,040 | |
P V of Cash Inflows | 4,11,298 | |||
P V of Cash Outflows | 6,00,000 | |||
NPV @35% | -1,88,702 | NPV2 | ||
IRR= R1+(NPV1*(R2-R1))/(NPV1-NPV2) | ||||
IRR= | 8+ | (340117*(35-8))/(340117+188702) | ||
IRR= | 8+ | 17.36541047 | ||
IRR= | 25.365% |
This Tax rule makes investment more beneficial as more depreciation is allowed in first two years where time value of money is more as compared to later years and so IRR increases to 25.365% as compared to 23.77%
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