Answer:
$18,000
Explanation:
Sunk costs refers to a cost that has been expended and cannot be recovered or recouped.
With regards to the above, $18,000 was expended concord by corporations to purchase computers hence cannot be recovered. Therefore, it is a sunk cost.
Answer:
Product substitute
Explanation:
Product substitute is defined as one that meets similar needs of the consumer. As demand for one of such goods rises the demand of the other tends to fall as the meet similar needs.
In the given scenario organic meats are seen as being substituted by organically grown nuts as a source of protein.
So when Hain Celestial has dwindling sales of organic meats they were considering organically grown nuts as a different product to give to customers
Answer:
(a) 0; 0
(b) $150 per hour; $16.67 per hour
(c) (b) $150 per hour; $53.57 per hour
Explanation:
(a) Number of hours = 125
Marginal cost = 0 (since service is cost less upto 200 hours)
Average cost = 0
(b) Number of hours = 225
Marginal cost = $150 per hour
Total cost = $150 × (225 - 200)
= $150 × 25
= $3,750
Average cost = Total cost ÷ Number of hours
= $3,750 ÷ 225
= $16.67 per hour
(c) Number of hours = 325
Marginal cost = $150 per hour
Total cost = $150 × (325 - 200)
= $150 × 125
= $18,750
Average cost = Total cost ÷ Number of hours
= $18,750 ÷ 325
= $53.57 per hour
Answer:
$41,500
Explanation:
Calculation to determine What was the initial cost of the machine to be capitalized
Purchase price $35,000
Add Freight $1,500
Add Installation $3,000
Add Testing $2,000
Total Cost $41,500
Therefore the initial cost of the machine is $41,500
Answer:
The correct answer is E.
Explanation:
Giving the following information:
Forrester Company is considering buying new equipment that would increase monthly fixed costs from $276,000 to $544,500 and would decrease the current variable costs of $60 by $15 per unit. The selling price of $100 is not expected to change.
Break-even point (dollars)= fixed costs/ contribution margin ratio
Break-even point (dollars)= 544,500/ [(100-45)/100]
Break-even point (dollars)= $990,000