Explain the chain of cause and effect reactions since the mid-1990s that led to lower book prices for American consumers.
1 answer:
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Answer:
Ans,
a) If interest rates suddenly rise by 3 percent, Bill´s bond would drop by -20.02% and Ted´s bond would go down by -36.07%
.
b) If rates were to suddenly fall by 3 percent, Bill´s bond would rise by 26.79%
and Ted´s bond would rise too by 86.47%
.
Explanation:
Hi, first let´s go ahead and establish the stable scenario, for that we are going to use the information of the problem but we need to add the discount rate of the bond or yield, which is the missing information. All this so this concept can be explained in a better way, so for this example we´ll say that the yield of both bonds is 10% compounded semi-annually, the same units as the coupon. Now we have to use the following formula.
Where:
Coupon = (%Coupon/2)*FaceValue= (0.104/2)*1,000=52
Yield = we are going to assume 10% annual, that is 5% semi-annual
n = Payment periods (For Bill n=5*2=10, for Ted, n=22*2=44)
So, let´s see what is the price of each bond if the yield was 10% annual compounded semi-annually.
In Ted´s case, that is:
Now, if the interest rate (Yield) suddenly goes up by 3%, this is what happens to Bill´s Bond
If yield goes down by 3%, this is the new price of Bill´s bond.
Price(Bill)=\frac{52((1+0.02)^{10}-1) }{0.02(1+0.02)^{10} } +\frac{1,000}{(1+0.02)^{10} } = 1,287.44
Now, in the case of Ted, this is what happens to the price if the yield goes up.
If it goes down by 3%, this would be the price for Ted´s bond.
Now, in percentage, what we need to use is the following formula.
For example, in the case of Bill´s bond, which yield went up by 3%, this is what we should do.
So, the price variation is -20.02% if the yield rises by 3%.
This are the results of the prices and calculations for you to answer this question. Best of luck.
Bill Ted % (Bill) %(Ted)
Base Price $1,015.44 $1,035.33
(+) 3% Yield $812.12 $661.84 -20.02% -36.07%
(-) 3% Yield $1,287.44 $1,930.56 26.79% 86.47%
Answer:
0.0042 is the probability of the stick's weight being 2.33 oz or greater.
Explanation:
We are given the following information in the question:
Mean, μ = 1.75 oz
Standard Deviation, σ = 0.22 oz
We are given that the distribution of drumsticks is a bell shaped distribution that is a normal distribution.
Formula:
P(stick's weight being 2.33 oz or greater)
P(x > 2.33)
Calculation the value from standard normal z table, we have,
0.0042 is the probability of the stick's weight being 2.33 oz or greater.