Question: Use these data to solve the different depreciation method: DB (declining balance), DDB (Double declining balance), SLN (straight line) and SYD (Sum of year digits),

Use these data to solve the different depreciation method: DB (declining balance), DDB (Double declining balance), SLN (straight line) and SYD (Sum of year digits), (each method in a different page). Also compute the MACRS method. Decide the best alternative (depreciation method) by comparing the after cash flows using the present worth method.

Comparison of Taxes and Present Worth of Taxes for Different Depreciation Methods

Classical Straight Line

Classical Double Declining Balance

MACRS

(1)

(2)

(3)

(4)

(5)= 0.35 (4)

(6)

(7)

(8)= 0.35 (7)

(9)

(10)

(11)= 0.35 (10)

Year t

CFBT, S

Dt S

TI, S

Taxes, S

Dt S

TI, S

Taxes, S

Dt S

TI, S

Taxes, S

1

+20,000

10,000

10,000

3,500

20,000

0

0

10,000

10,000

3,500

2

+20,000

10,000

10,000

3,500

12,000

8,000

2,800

16,000

4,000

1,400

3

+20,000

10,000

10,000

3,500

7,200

12,800

4,480

9,600

10,400

3,640

4

+20,000

10,000

10,000

3,500

4,320

15,680

5,488

5,760

14,240

4,984

5

+20,000

10,000

10,000

3,500

2,592

17,408

6,093

5,760

14,240

4,984

6

+20,000

0

20,000

7,000

0

20,000

7,000

2,880

17,120

5,992

Totals

50,000

24,500

46,112

25,861*

50,000

24,500

PW tax

18,386

18,549

18,162

*Larger

than

other

values

since

there

is an

implied

salvage

value of

$3888 not recovered.

Use Microsoft Excel spreadsheet, to calculate the depreciation charge for different depreciation methods, and to compute the book value of different assets using different depreciation methods. Also, to determine the best alternative using the present worth of after tax cash flows (ATCF) and to perform a sensitivity analysis.

Questions:

(1) If revenues decrease each year by a constant of $20,000, for example in year 1 (200,000), in year 2 (180,000), etc., will your decision of the best depreciation method change? Why or why not? Construct another set of five (5) Microsoft Excel sheets to answer this question.

(2) If revenues increase each year by a constant of $20,000, for example in year 1 ($200,000), in year 2 ($220,000), etc, will your decision of the best depreciation method change? Why or why not? Construct another set of five (5) Microsoft Excel sheets to answer this question.

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