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Joe’s Machine Shop has identified the grinding station as its key bottleneck and has identified two...

Joe’s Machine Shop has identified the grinding station as its key bottleneck and has identified two options for expansion. The Grinder 1000 has fixed costs of $20,000 and $10 per unit variable costs. The Grinder 2000 has fixed costs of $40,000 and $8 per unit variable costs. Revenue per unit is projected to be $16.

a. Determine the break-even point for each alternative.

b. At what volume of output would the two alter- natives yield the same profit?

c. If demand is 13,000 units, which option yields a higher profit? How much?

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Answer #1

Calculation of Breakeven point: Grinder 1000: Fixed cost+Variable cost - Revenue per units projected 20,000 10p-16p Here, p ib. Profit equation for Grinder 1000: 16p (20,000 10p) -бр-20,000 Profit equation for Grinder 2000 6p40,000+8p) 8p-40,000 ForC. If the demand is 13,000: Grinder 1000: бр-20.000 -6x13,000 20,000 -$58,000 Grinder 2000 = 8p-40,000 8x 13,000-40,000 = $64

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