If input prices for a perfectly competitive industry remain constant as the output of the industry expands in the long run, the
1 answer:
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Answer:
b. −1.79 percent
Explanation:
You can solve this using a financial calculator. I'm using TI BA II plus ;
First, find Price of the bond if YTM = 5.5%. Since it is semi-annual, adjust the YTM and total duration;
N = 13*2 = 26
I/Y = 5.5%/2 = 2.75%
PMT = (6%/2)*1000 = 30
FV = 1,000
CPT PV = $1046.01
Next, find Price of the bond if YTM = 5.7%.
N = 13*2 = 26
I/Y = 5.7%/2 = 2.85%
PMT = (6%/2)*1000 = 30
FV = 1,000
CPT PV = $1027.28
Percentage change =[ (New price- Old price)/Old price] *100
= -1.79%
Answer:
The probability of getting paid more than $6500 in 100 weeks is 0.6%
Explanation:
In this problem, we need to define a probabilty distribution for the money earned.
The 100-week payoff can be expressed as
Being L the numbers of weeks we have low pay and H the weeks we have high pay.
Now, as it is a coin flip, H is a binomial random variable with p=0.5 and n=100
For a total pay off of more than 6500, H has to be
That means that in at least 63 of the 100 weeks we have to get a high pay.
If we compute the individual probabilities we get P(H≥63)=0.006 or 0.6%.