Answer:
The computations are shown below:
Explanation:
a. The computation of the economic order quantity is shown below:
= 229 units
The carrying cost is come from
= $2.40 × 20%
b. Time between placement of orders is
= Economic order quantity ÷Annual demand
= 229 ÷ 280
= 0.8179 years
So,
= 0.8179 × 365 days
= 298.53 days
We assume 365 days in a year
c. The average annual cost of ordering cost and carrying cost equals to
= Holding cost + ordering cost
= (Economic order quantity ÷ 2 × Holding cost) + (Annual demand ÷ Economic order quantity × ordering cost)
= (229 units ÷ 2 × $0.48) + (280 ÷ 229 units × $45)
= $54.96 + $55.02
= $109.98
d)
Now the reorder level is
= Demand × lead time + safety stock
where, Demand equal to
= Expected demand ÷ total number of weeks in a year
= 280 pounds ÷ 52 weeks
= 5.38461
So, the reorder point would be
= 5.38461 × 3 + $0
= 16.15 pounds
Answer:
answer is normal
Explanation:
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<span>This fundamental rethinking and radical redesign of business to achieve major improvements in outputs is called as business process re-engineering. The process access and analyses the flow of work and other procedures that are carried in the business and make the necessary changes to the business plan.</span>
The sales budget and the schedule of cash receipts.
Option B.
<u>Explanation:</u>
Account receivable is the account which consists of the amount that is to be received by a firm for the goods and the services that have been delivered to the customers but the amount and the payment has not yet been received by the firm for the same.
The amount of money that is still to be received can be derived from the accounts having the sales that is done by the firm to the clients.
Answer: $1051.51
Explanation:
Coupon rate = 10%
Face value = $1,000
Yield to maturity = 8%
Annual coupon will be:
= Face value × Coupon rate
= 1000 × 10%
= 100
Therefore, the price of bond will be:
= Annual coupon × Present value of annuity factor + $1000 × Present value of the discounting factor
= (100 × 2.5771) + (1000*0.7938)
= 257.71 + 793.8
= $1051.51
The price of the bond is $1051.51
