The entity that pledges to make the interest and maturity payment for bond issues is called the <u>issuer.</u>
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<h3>Who is a Bond issuer?</h3>
A bond is a completely fixed instrument that reflects an investor's debt to a borrower.
Bonds terms and conditions include the end date when the capital of the loan is scheduled to be paid to the bond owner with a fixed or variable interest payment.
Bond Issuers are businesses or entities that generate and take loans from people who buy bonds in exchange for periodic interest and repayment of the principal amount when the bonds mature.
Learn more about who is a Bond issuer here:
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Delinquencies are reported when the loan is 30 or more days past due to the credit bureau. When the borrower is 90 or more days past due is stated to be a serious delinquency.
<u>Explanation:</u>
Delinquency is a situation in which the loan borrower fails to pay the loan or makes an overdue on the periodical payment.
<u>Delinquency rate:</u>
The percentage of loans within the loan portfolio of a financial institution whose payments are delinquent. The formula to calculate the delinquency rate is as follows,

<u>Average days delinquent:</u>
This is calculated by subtracting the days sales outstanding (DSO) from best Possible DSO which is represented as
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Answer:
Total= 3,120 units
Explanation:
Giving the following information:
production budget:
January= 3,000 units
February= 4,200 units
March= 5,000 units
The company wants to end each month with ending finished goods inventory equal to 10% of the next month’s sales.
Beginning inventory= 300 units.
To calculate the production for any month, we need to use the following formula:
Production= sales + desired ending inventory - beginning inventory
<u>January:</u>
Sales= 3,000
Desired ending inventory= (4,200*0.1)= 420
Beginning inventory= (300)
Total= 3,120 units
Answer:
The answer is 30%
Explanation:
Solution
Given that:
Project A
Project A costs = $350
Cash flows =$250 and $250 (next 2 years)
Project B
Project B costs =$300
Cash flow = $300 and $100
Now what is the crossover rate for these projects.
Thus
Year Project A Project B A-B B-A
0 -350 -300 -50 50
1 250 300 -50 50
2 250 100 150 -150
IRR 27% 26% 30% 30%
So,
CF = CF1/(1+r)^1 + CF2/(1+r)^2
$-50 = $-50/(1+r)^1 + $150/(1+r)^2
r = 30%
CF = CF1/(1+r)^1 + CF2/(1+r)^2
$50 = $50/(1+r)^1 + $-150/(1+r)^2
r = 30%
Hence, the cross over rate for these project is 30%
Note:
IRR =Internal rate of return
CF =Cash flow
r = rate
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