Answer: $1226400
Explanation:
The cost of the ending inventory at December 31, 2020 under dollar-value LIFO will be calculated as:
= $1010000 + [($1287000/106 × 100) - $1010000] × 106/100
= $1010000 + ($1214151.4 - $1010000) × 1.06
= $1010000 + ($204150.94 × 1.06)
= $1010000 + $216400
= $1226400
Therefore, the cost of the ending inventory at December 31, 2020 under dollar-value LIFO is $1226400.
Answer:
The company should print the 3,000 units of Tennessee as they will yield a gain for 3,000 dollars.
Because it faces economies of scale it should sale for as much as it can from a given pattern
Explanation:
Profit: revenue - variable cost - fixed cost
Profit = 15*Q - 8*Q - 18,000
Profit = 7Q- 18,000
3,000 Tennessee shirts x $7 contribution per shirt - 18,000 setup cost
profit: 21,000 - 18,000 = 3,000
Profit maximization: Marginal revenue = marginal cost
Total Revenue: 15 x Q
dTR' /dQ = 15
dTR''/dQ = 0
cost function: 18,000 + 7Q
dC'/dQ = 7
dC''/dQ = 0
Sport Tee faces a economie of scale their cost do not increase over time. Sport Tee should sale as many shirt as it possible can
Given: Variable Cost Fixed Cost
per haircut per month
base salary 9660
manager bonus 530
commission 5.92
advertising 270
rent 940
barber supplies 0.30
utilities 0.25 180
magazines 25
Total 6.47 11605
Revenue 11.47
Break even point in unit = Fixed expenses per month / Contribution margin per month.
Break even point in unit = 11,605 / (11.47-6.47) = 11,605 / 5 = 2,321 haircuts
Break even point in $ = Fixed expenses / Contribution margin ratio
Break even point in $ = 11,605 / (5/11.47) = 11,605 / 0.44 = 26,375
Net Income = (Contribution Margin * # of haircuts) - Fixed expenses
Net Income = (5 * 2,380) - 11,605 = 11,900 - 11,605 = 295