Question

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Campbell Electronics is considering investing in manufacturing equipment expected to cost $240,000. The equipment has an...

Campbell Electronics is considering investing in manufacturing equipment expected to cost $240,000. The equipment has an estimated useful life of four years and a salvage value of $ 18,000. It is expected to produce incremental cash revenues of $120,000 per year. Campbell has an effective income tax rate of 35 percent and a desired rate of return of 14 percent. (PV of $1 and PVA of $1) (Use appropriate factor(s) from the tables provided.)

   

Required

Determine the net present value and the present value index of the investment, assuming that Campbell uses straight-line depreciation for financial and income tax reporting.

Determine the net present value and the present value index of the investment, assuming that Campbell uses double-declining-balance depreciation for financial and income tax reporting.

Determine the payback period and unadjusted rate of return (use average investment), assuming that Campbell uses straight-line depreciation.

Determine the payback period and unadjusted rate of return (use average investment), assuming that Campbell uses double-declining-balance depreciation. (Note: Use average annual cash flow when computing the payback period and average annual income when determining the unadjusted rate of return.)

** use all decimal factors

Solutions

Expert Solution

Solution 1:

Computation of Annual cash flows - SLM
Particulars Amount
Incremental cash revenues $120,000.00
Annual depreciation $55,500.00
Incremental income $64,500.00
Tax (35%) $22,575.00
Income after tax $41,925.00
Add: Depreciation $55,500.00
Annual after tax cash flows $97,425.00
Computation of NPV and Present Value Index - Campbell (SLM)
Particulars Amount Period PV Factor Present Value
Cash Outflows:
Cost of Investment $240,000 0 1 $240,000
Present Value of Cash Outflows (A) $240,000
Cash Inflows:
Annual cash inflows $97,425 1-4 2.91371 $283,868
Salvage Value $18,000 4 0.59208 $10,657
Present Value of Cash Inflows (B) $294,526
Net Present Value (B-A) $54,526
Present Value Index (B/A) 1.23

Solution 2:

Depreciation Schedule - Double Declining Method
Year Depreciation Expense Accumulated Depreciation Net Book Value
Acquisition Cost $240,000.00
1 $120,000.00 $120,000.00 $120,000.00
2 $60,000.00 $180,000.00 $60,000.00
3 $30,000.00 $210,000.00 $30,000.00
4 $12,000.00 $222,000.00 $18,000.00
Computation of Annual after tax Cash Flows - DDB
Particulars Year 1 Year 2 Year 3 Year 4
Incremental cash revenues $120,000.00 $120,000.00 $120,000.00 $120,000.00
Less: Depreciation Expense $120,000.00 $60,000.00 $30,000.00 $12,000.00
Income before taxes $0.00 $60,000.00 $90,000.00 $108,000.00
Income Tax (35%) $0.00 $21,000.00 $31,500.00 $37,800.00
Income after taxes $0.00 $39,000.00 $58,500.00 $70,200.00
Add: Depreciation $120,000.00 $60,000.00 $30,000.00 $12,000.00
After tax cash flows $120,000.00 $99,000.00 $88,500.00 $82,200.00
Computation of NPV and present value index - Campbell (DDB)
Particulars Period PV Factor Amount Present Value
Cash outflows:
Cost of Investment 0 1 $240,000 $240,000
Present Value of Cash outflows (A) $240,000
Cash Inflows
Annual increase in Cash Inflows:
Year 1 1 0.87719 $120,000 $105,263
Year 2 2 0.76947 $99,000 $76,177
Year 3 3 0.67497 $88,500 $59,735
Year 4 4 0.59208 $82,200 $48,669
Salvage Value 4 0.59208 $18,000 $10,657
Present Value of Cash Inflows (B) $300,502
Net Present Value (NPV) (B-A) $60,502
Present Value Index (B/A) 1.25

Solution 3:

Payback period = Initital investment / annual cash inflows = $240,000 / $97,425 = 2.46 years

Unadjusted rate of return = Average annual income / Average investment

Average annual income = $41,925

Average investment = ($240,000 +$18,000)/2 = $129,000

Unadjusted rate of return = $41,925 / $129,000 = 32.5%

Solution 4:

Computation of cumulative cash flows
Year Cash Flows Cumulative cash flows
1 $120,000.00 $120,000.00
2 $99,000.00 $219,000.00
3 $88,500.00 $307,500.00
4 $100,200.00 $407,700.00

Payback period = 2 years + ($240,000 - $219,000) / $88,500 = 2.24 years

Unajdusted rate of return = Average annual income / Average investment

Average annual income = ($0 + $39,500 + $58,500 + $70,200)/4 = $41,925

Average investment = ($240,000 +$18,000)/2 = $129,000

Unadjusted rate of return = $41,925 / $129,000 = 32.5%


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