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Vandalay Industries is considering the purchase of a new machine for the product

ID: 2633155 • Letter: V

Question

Vandalay Industries is considering the purchase of a new machine for the production of latex. Machine A costs $1,860,000 and will last for 7 years. Variable costs are 35 percent of sales, and fixed costs are $158,000 per year. Machine B costs $4,420,000 and will last for 9 years. Variable costs for this machine are 32 percent of sales and fixed costs are $129,000 per year. The sales for each machine will be $8.84 million per year. The required return is 10 percent and the tax rate is 35 percent. Both machines will be depreciated on a straight-line basis.

Required:

If the company plans to replace the machine when it wears out on a perpetual basis, what is the EAC for machine A? (Do not round your intermediate calculations.)

-2402854.23

3343145.77

11698100.75

4074840

3686760

If the company plans to replace the machine when it wears out on a perpetual basis, what is the EAC for machine B? (Do not round your intermediate calculations.)

7433645.85

-14502214.21

-6725679.57

-2518172.29

3227827.71

(a)

If the company plans to replace the machine when it wears out on a perpetual basis, what is the EAC for machine A? (Do not round your intermediate calculations.)

-2402854.23

3343145.77

11698100.75

4074840

3686760

(b)

If the company plans to replace the machine when it wears out on a perpetual basis, what is the EAC for machine B? (Do not round your intermediate calculations.)

7433645.85

-14502214.21

-6725679.57

-2518172.29

3227827.71

Explanation / Answer

(a)

operating cash flow = 1,860,000/7*35% + 8,840,000*(1-35%) - 8,840,000*35%*(1-35%) - 158,000*(1-35%) = 3,725,200

NPV = -1,860,000 + 3,725,200*PVIFA10%,7

EAC = NPV / PVIFA10%,7 = (-1,860,000 + 3,725,200*PVIFA10%,7)/PVIFA10%,7 = 3,343,145.77

(b)

operating cash flow = 4,420,000/9*35% + 8,840,000*(1-35%) - 8,840,000*32%*(1-35%) - 129,000*(1-35%) = 3,995,318.89

NPV = -4,420,000 + 3,995,318.89*PVIFA10%,9

EAC = NPV / PVIFA10%,10 = (-4,420,000 + 3,995,318.89*PVIFA10%,9)/PVIFA10%,9 = 3,227827.71