Answer:
Answer for the question:
You own a bond with a par value of $1,000 and a coupon rate of 8.50% (semiannual coupon). You know it has a current yield of 7.00%. What is its yield to maturity? The bond has 6 years to maturity. Current Yield = (annual payment / price). (hint: solve for price to answer the question). Group of answer choices
is given in the attachment.
Explanation:
Answer: 27.28 units
Explanation:
From the question, we are told that a company wants to determine its reorder point (R) and that demand is variable and they want to build a safety stock into R. We have also been given the information that the company wants to have a service level of 95 percent and that average daily demand is 8, lead time is 3 days and the standard deviation of demand during lead time is 2.
It should be noted that a service level of 95% will have a desired z score of 1.64. To get the desired value of R, we multiply the average daily demand by the number of the days in lead time and then add to the multiplication between the standard deviation during the lead time and the desired z score. Mathematically, this will be expressed as:
= (8 × 3) + (2 × 1.64)
= 24 + 3.28
= 27.28
Therefore, the desired value of R = 27.28 units
Answer:
209,000 shares
Explanation:
The company is authorized to issue 209,000 shares which represent maximum shares that can be issued. Authorized shares is the maximum number of shares a company can issue and this is stated in the corporate charter.
Answer:
6.00 days
Explanation:
data provided
Inspection time = 3.7 days
Process time = 0.2 days
Move time = 1.3 days
Queue time = 0.8 days
The calculation of throughput time is given below:-
Throughput time = Inspection time + Process time + Move time + Queue time
= 3.7 days + 0.2 days + 1.3 days + 0.8 days
= 6.00 days
Here, we added the inspection time, process time , move time and queue time to reach at throughput time and we ignore the time spent waiting to be worked on in the factory as it is not relevant.