Question

In: Accounting

BSU Inc. wants to purchase a new machine for $33,680, excluding $1,300 of installation costs. The...

BSU Inc. wants to purchase a new machine for $33,680, excluding $1,300 of installation costs. The old machine was bought five years ago and had an expected economic life of 10 years without salvage value. This old machine now has a book value of $2,100, and BSU Inc. expects to sell it for that amount. The new machine would decrease operating costs by $8,000 each year of its economic life. The straight-line depreciation method would be used for the new machine, for a six-year period with no salvage value.

(a)

Determine the cash payback period. (Round cash payback period to 2 decimal places, e.g. 10.53.)

Cash payback period _______years

(b)

Determine the approximate internal rate of return. (Round answer to 0 decimal places, e.g. 13%. For calculation purposes, use 5 decimal places as displayed in the factor table provided.)

Internal rate of return ________%

Solutions

Expert Solution

a)

cash outflow for machine

purchase of new machine $33,680
installation cost $1300
book value of old machine (2100)
Net cash outflow 32,880$

cash pay back period

=cash outflow/ cash saving per year

=32880$/8000$

=4.11 Years.

2.we will find NPV at 2 random rates

=NPV = present value of cash inflow- cash outflow

NPV1 = 10%

years cash flow PV FACTOR AT 10% present value
0 (32880) 1 (32880)
1 8000 0.90909[1/1.10]1 7272.72
2 8000 0.82645[1/1.10]2 6611.6
3 8000 0.75131[1/1.10]3 6010.48
4 8000 0.68301[1/1.10]4 5464.08
5 8000 0.62092[1/1.10]5 4967.36
6 8000 0.56447[1/1.10]6 4515.76
NPV 1962$ [7272.72+6611.6+6010.48+5464.08+4967.36+4515.76-32880]

NPV2 = 15%

years cash flow PV FACTOR AT 15% present value
0 (32880) 1 (32880)
1 8000 0.86957[1/1.15]1 6956.56
2 8000 0.75614[1/1.15]2 6049.12
3 8000 0.65752[1/1.15]3 5260.16
4 8000 0.57175[1/1.15]4 4574
5 8000 0.49718[1/1.15]5 3977.44
6 8000 0.43233[1/1.15]6 3458.64
NPV $(2604.08) [6956.56+6049.12+5260.16+4574+3977.44+3458.64-32880]

IRR = R1 + [NPV 1*(R2-R1)]/(NPV1-NPV2)

= 0.10+[(1962 (0.15-0.10)]/(1962 - (-2604.08)

=0.10 + (98.1/4566.08)

=0.10+0.02148

=12%


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