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pickupchik [31]
3 years ago
12

A stockbroker predicts whether a stock will go up or down by tossing a coin and so has a 50% chance of making a correct predicti

on. Another broker, who is skilled, has a 60% chance of making a correct prediction. You don’t know which broker is which, so you watch their predictions for three days. Each broker gets all three predictions correct. What are the relevant probabilities? How do you decide who is the skilled broker? Search entries or author
Business
1 answer:
kolezko [41]3 years ago
8 0

Answer:

A skilled  broker will be right at  60% of time compared to 50%

Explanation:

Solution

Given that:

Now,

Let X  be represented as = number of correct predictions/outcomes

X foll binomial distribution with n = 3 and p = 0.5 for broker who use a toss coin

Thus,

P(X = 3) = p^3 = 0.5^3 which gives us  = 0.125

So,

For a skilled broker, Y goes with the binomial distribution with n = 3 and p is = 0.6

Then,

P(Y = 3) = 0.6^3 = 0.216

We can therefore conclude who is skilled broker by making large number of observations

Hence, we say that a skilled broker will be correct 60% of time compared to 50% .

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Suppose you purchase a​ 10-year bond with 6.5 % annual coupons. You hold the bond for four​ years, and sell it immediately after
Andrews [41]

Answer:

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Year 0   Year 1   Year 2   Year 3   Year 4  

-$109,13   $6,50   $6,50   $6,50   $112,53 (6,5+106,03)  

  • b. What is the annual rate of return of your​ investment?

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Explanation:

If the YTM of the bond does not change during the year, it means that at the time the bond was sold, the total rate of return would be the same as was when the bonds were purchased, in this case 5,3%.  

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Principal Present Value  =  F /  (1 + r)^t  

Coupon Present Value   =  C x [1 - 1/(1 +r)^t] / r  

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The price of this bond it's $59,66 + $6,5 = $109,13  

Present Value of Bonds $59,66 = $100/(1+0,053)^10    

Present Value of Coupons $49,47 =  $6,5 (Coupon) x 7,61  

7,61 =   [1 - 1/(1+0,053)^10 ]/ 0,053  

Price of the Bond 4 years later:    

The price of this bond it's $73,66 + $32,68 = $106,03    

Present Value of Bonds $73,66 = $100/(1+0,053)^6      

Present Value of Coupons $32,68 =  $6,50 (Coupon) x 5,03    

5,03 =   [1 - 1/(1+0,053)^6 ]/ 0,053    

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4 years ago
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