Your answer would be B. The price will go up because supply is low.
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Answer:
Gross A/R 1,085,000
Allowance<u> (110,000) </u>
Net A/R 975,000
Explanation:
Before allowance for uncollectible accounts:
This means we are asked for the gross accounts receivable:
beginning A/R + net credit sales - collection - write-off accounts:
650,000 + (2,700,000 - 75,000) - 2,150,000 - 40,000 = 1,085,000
Gross A/R 1,085,000
Allowance<u> (110,000) </u>
Net A/R 975,000
Answer:
- $25.50
- 90,000 units
- 140,000 units
Explanation:
1. Current contribution margin ratio
= (Selling price - Variable cost)/ Selling price
= (25 - 19.8) / 25
= 0.208
New Direct labor = 5.0 * ( 1 + 8%)
= $5.40
New variable cost = 19.8 + 0.4 = $20.20
To maintain 0.208
0.208 = (Selling price - 20.20) / Selling price
0.208 * Price = Price - 20.20
0.208Price - Price = -20.20
-0.792Price = -20.20
Price = -20.20/-0.792
Price = $25.50
2. Breakeven = Fixed Cost / Contribution Margin
Contribution Margin = Selling price - Variable cost
= 25 - 19.8
= $5.20
= 468,000/5.2
= 90,000 units
3. To earn $260,000;
= (Fixed Cost + 260,000) / Contribution margin
= (468,000 + 260,000) /5.2
= 140,000 units
Answer:
The correct answer is 8 $ per box
Explanation:
Solution
Given that:
Let EOQ = √(2*D*S/H) = √(2*500*150/0.2*P)
(a) Let P = 8.5 $/box
Then,
EOQ = √(2*500*150/0.2*8.5) = 297 boxes
Thus,
No feasible as P = 8.5 $/box when Q<=200
(b). Let P = 8 $/box
Thus,
EOQ = SQRT(2*500*150/0.2*8) = 306 boxes (approx)
This quantity is right as it falls between 200 and 800.
Therefore the price at the optimal order quantity that minimizes total annual cost is 8 $/box
