I need the options i cant answer if there are no oprions
Answer: Proposal C
Explanation:
The way to solve this is to calculate the Present Values of all these payments. The smallest present value is the best.
Proposal A.
Periodic payment of $2,000 makes this an annuity.
Present value of Annuity = Annuity * ( 1 - ( 1 + r ) ^ -n)/r
= 2,000 * (1 - (1 + 0.5%)⁻⁶⁰) / 0.5%
= $103,451.12
Proposal B
Present value = Down payment + present value of annuity
= 10,000 + [2,200 * ( 1 - ( 1 + 0.5%)⁻⁴⁸) / 0.5%]
= 10,000 + 93,676.70
= $103,676.70
Proposal C
Present value = Present value of annuity + Present value of future payment
= [500 * (1 - (1 + 0.5%)⁻³⁶) / 0.5%] + [116,000 / (1 + 0.5%)⁶⁰]
= 16,435.51 + 85,999.17
= $102,434.68
<em>Proposal C has the lowest present value and so is best. </em>
Answer:
Which of the following is NOT a step in the strategic planning process?
E) evaluating all members of the value chain
Explanation:
Strategic planning is an organization's process of defining its strategy, or direction, and making decisions on allocating its resources to pursue this strategy. It may also extend to control mechanisms for guiding the implementation of the strategy
Answer:
500 bottles should be ordered at a time.
20 orders should the warehouse place in a year to minimize inventory costs.
Explanation:
The number of bottles which minimizes the warehouse cost is known as the economic order quantity.
Economic Order quantity minimizes both the holding or carrying cost of inventory as well as the ordering cost.
<em>Economic Order quantity = √((2 × Annual demand × cost per order) / Holding cost per unit)</em>
= √((2 × 10,000 × $125) / $10)
= 500 bottles
<em>Number of Order = Total Demand / Economic Order Quantity</em>
= 10,000 / 500
= 20 orders
Conclusion :
500 bottles should be ordered at a time.
20 orders should the warehouse place in a year to minimize inventory costs.
Answer:
$105,547
Explanation:
Original cost of machine = $270,000
Machine sold for = $150,000
Book value = $120,000
Down payment = $30,000
$60,000 payable on December 31 each of the next two years
.
Present value of an ordinary annuity of 1 at 9% for 2 years = 1.75911
The amount of the notes receivable net of the unamortized discount:
= Amount paid on December 31st × Present value of an ordinary annuity
= $60,000 × 1.75911
= $105,547
