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ra1l [238]
2 years ago
15

Assume that interest rates on 15-year noncallable Treasury and corporate bonds with different ratings are as follows: T-bond = 7

.72% A = 9.64% AAA = 8.72% BBB = 10.18% The differences in rates among these issues were most probably caused primarily by:
Business
1 answer:
miv72 [106K]2 years ago
7 0

Answer:

Investors are risk averse, which means that they are willing to invest in low risk projects or investments. In order for an investor to invest in a riskier project, he/she will expect to receive higher returns to compensate for the extra risk. US Treasury bonds are probably the safest investments in the world, that is why they yield the lowest interest rate. AAA bonds are less risky than BBB bonds, which in turn are less risky than CCC bonds. That is why AAA bonds yield a lower return than BBB bonds, and BBB bonds yield a lower return than CCC bonds.

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A) Be flexible and adjust to different situations

This should be the answer as she needs to be flexible and adjust to different situations in situations that she does not expect. She prepared for the interview but the hiring manager is not asking any of the questions she practiced which means that she has to be more flexible and answer the rest of the questions in the interview as best as possible by adjusting to the situation.

7 0
2 years ago
Another bank is also offering favorable terms, so Rahul decides to take a loan of $18,000 from this bank. He signs the loan cont
Snowcat [4.5K]

Answer:

The total amount that Rahul owes the bank at the end of the loan's term is $18,455.61

Explanation:

Hi, in order to find the total amount that Rahul will owe the bank in 3 months, we need to use the following formula (this is for a compounded daily rate).

FutureValue=PresentValue(1+\frac{r}{365} )^{\frac{n*365}{12} }

Where:

r = compounded rate (in our case, 10% compounded daily)

n = time in months of the loan

PresentValue = $18,000

Everything should look like this.

FutureValue=18,000(1+\frac{0.10}{365} )^{\frac{3*365}{12} }

FutureValue=18,000(1+0.000273973 )^{91.25 }=18,455.61

So, the total amount that Rahul owes the bank at the end of the loan's term is $18,455.61

Best of luck

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