A 4% S/A coupon bond with 4 coupons remaining has a BEY of 8.00%, is mathematically given as
DP=95.696. Option D is correct
<h3>What is the dirty price of this bond?</h3>
Generally, dirty price is simply defined as It's important to note that a "dirty price" is simply a bond pricing quotation that takes into account both the coupon rate and any interest that has already accumulated on the bond.
In conclusion, Dirty price
DP = (Clean price + interest Accrued)
Therefore
DP=0.80*(4%*100/2)+2*(1-(1+4%)^(-3.20))/(4%)+100/(1+4%)^(3.20)
DP=95.696
CQ
A4% S/A coupon bond with 4 coupons remaining has a BEY of 8.00%. You buy the bond a little over a month before you get the first coupon. Specifically, the fraction of the 6-month period that has already elapsed is 0.80.
Calculate the dirty price of this bond.
O 81.370
85.216
93.471
o 95.696
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Answer:
The correct answer is $800
Explanation:
Giving the following information:
Fulbright Corp. uses the periodic inventory system.
Fulbright made the following purchases (listed in chronological order of acquisition):
· 40 units at $100
· 70 units at $80
· 170 units at $60
Sales for the year totaled 270 units, leaving 10 units on hand at the end of the year.
Ending inventory= [(100 + 80 + 60)/3]*10
Ending inventory= 80*10= $800
Answer:
The inventory turnover ratio is 3.58 times
Explanation:
Inventory turnover ratio an efficiency ratio that indicates how many times a company sells and replaces its stock of goods during a particular period
Inventory turnover ratio is calculated by using following formula:
Inventory turnover ratio = Cost of Goods Sold/Average Inventory
In there:
Average Inventory = (Beginning inventory + Ending inventory)/2
In the company:
Average Inventory = ($53,000 + $43,000)/2 = $48,000
Inventory turnover = $172,000/$48,000 = 3.58 times