Answer: D. 500
Explanation:
The Economic Order Quantity (EOQ) refers to an efficient number of units that a company should order to minimize the total costs of inventory such as holding costs, order costs, and shortage costs.
It is calculated by the formula below,
EOQ = √ (2 * Annual demand * Ordering Cost / Holding Cost)
EOQ = √ (2 * 5,000 * 250 /10)
EOQ = 500 units.
The economic ordering quantity (EOQ) for this item is 500 units.
Answer:
7%
Explanation:
Calculation for the implicit interest rate on the note
First step is to calculate the PV factor
PV factor=$81,630/100,000
PV factor = 0.81630
Last Step is to find the implicit interest rate by using the PV table for 3 years to find the factor that matches the PV factor of 0.81630
Hence the factor that matches the PV factor of 0.81630 can be found or see in the 7% column which means that the implicit interest rate will be 7%
Therefore the implicit interest rate on the note will be 7%
Answer:
The second project should be chosen. Because the present value of the second project is greater than that of the first project.
Explanation:
The project that should be chosen can be determined by comparing the present value of both projects.
Present value is the cash flows from a project discounted at the discount rate.
Present value can be found using a financial calculator;
For project 1,
Cash flow each year from year one to six is $52,000
Discount rate = 15%
Present value =$196,793.10
For project 2,
Cash flow each year from year one to eight is $48,000
Discount rate = 15%
Present value =$215,391.43
The second project would be chosen because its present value is greater than that of the first project.
I hope my answer helps you
I think it’s b but I can’t garauntee I’m sorry
<span>The cost per unit is derived from the variable costs and fixed costs incurred by a production process, divided by the number of units produced.
Hypothetically lets say variable costs for Kubin company's production is $50,000 and their fixed costs are $25,000.
$50,000 variable costs + $25,000 fixed costs / 21,500 units = $3.49/unit.</span>
