Answer:
The lenders use a system of five Cs to know about the creditworthiness of potential borrowers. They weigh five characteristics of the borrower and various conditions of the loan, chances of default and risk of loss. The five Cs used by the lender are capacity, character, collateral, capacity and conditions.
- The first C is character, it can be known by the previous loans of the applicant.
- Debt to income ratio is the second C.
- The third C is capital, it is the amount of money possessed by an applicant.
- Collateral is the fourth C, it is the asset that can be used to back the loan.
- The fifth C is conditions, the amount of the loan, its purpose and the prevailing interest rate in the market are known as conditions.
Answer:
$164,313.82
Explanation:
In this question we have to apply the present value formula i.e to be shown in the attachment
Provided that,
Future value = $0
Rate of interest = 9%
NPER = 20 years
PMT = $18,000
The formula is shown below:
= -PV(Rate;NPER;PMT;FV;type)
So, after applying the above formula the present value is $164,313.82
Answer:
a-1 Present value = 6,177.39
a2- Present Value =6,227.79
a3- Choose the payment stream with the highest present value = a2
b1- Present Value=3,353.98
b2-Present Value=2,805.28
b3-Choose the payment stream with the highest present value = b1
Explanation:
a-1 describes an ordinary annuity whose present value is calculated as follows:
![Present value =PMT*\frac{[1-(1+i)^-^n]}{i}](https://tex.z-dn.net/?f=%20Present%20value%20%3DPMT%2A%5Cfrac%7B%5B1-%281%2Bi%29%5E-%5En%5D%7D%7Bi%7D)
where PMT=$800; i= 5%, n= 10
= 6,177.39
a2-
= 6,227.79
a3- If I were receiving these payments annually, I would prefer the payment stream with the highest present value ie a2 -Annual payment of $600 for 15 years at 5% interest.
b1-
= 3,353.98
b2-
=2,805.28
b3- f I were receiving these payments annually, I would prefer the payment stream with the highest present value ie b1- Annual payment of $800 for 10 years at 20% interest.
Answer:
11.3%
Explanation:
Given that,
Growth rate of industrial production, IP = 4%
Inflation rate, IR = 3.0%
Beta = 1.1 on IP
Beta = 0.5 on IR
Rate of return = 7%
Before the changes in industrial production and inflation rate:
Rate of return = α + (Beta on IP) + (Beta on IR)
7% = α + (1.1 × 4%) + (0.5 × 3%)
7% = α + 4.4% + 1.5%
7% - 4.4% - 1.5% = α
1.1% = α
With the changes:
Rate of return:
= α + (Beta on IP) + (Beta on IR)
= 1.1% + (1.1 × 7%) + (0.5 × 5%)
= 1.1% + 7.7% + 2.5%
= 11.3%
Therefore, the revised estimate of the expected rate of return on the stock is 11.3%.