In: Finance
The Warren Watch Company sells watches for $23, fixed costs are $140,000, and variable costs are $10 per watch.
Selling Price = S = $23
Fixed Cost = F = $140000
Variable Cost = V = $10
(a) Profit = Sales - Fixed Cost - Variable Cost
when number of watches = 9000, Profit = 23*9000 - 140000 - 10*9000 = - $23000
Hence, a loss of $23000
(b) Profit = Sales - Fixed Cost - Variable Cost
when number of watches = 18000, Profit = 23*18000 - 140000 - 10*18000 = $94000
Hence, a profit of $94000
(c) Let the breakeven point be x
At breakeven, Sales = Costs
=> Sales = Fixed Cost + Variable Cost
=> 23x = 140000 + 10x
=> x = 140000/(23 - 10) = 10769.23
Hence, breakeven point is 10769 watches
(d) Selling Price = S = $34
Let the breakeven point be x
At breakeven, Sales = Costs
=> Sales = Fixed Cost + Variable Cost
=> 34x = 140000 + 10x
=> x = 140000/(34 - 10) = 5833.33
Hence, breakeven point is 5833 watches
Hence, the breakeven point is lower
(e) Selling Price = S = $34
Variable Cost = V = $23
Let the breakeven point be x
At breakeven, Sales = Costs
=> Sales = Fixed Cost + Variable Cost
=> 34x = 140000 + 23x
=> x = 140000/(34 - 23) = 12727.27
Hence, breakeven point is 12727 watches
=> breakeven point is higher