In: Finance
please answer both!!! rating will be given, much appreciated
1- Currencies – U.S. dollar foreign-exchange rates. May 5, 2011
Country/currency………….in US$............per US$
British Pound………………1.5347…………0.6516
Norwegian Kroner………...0.1690…………5.9173
Thai Baht…………………..0.0310…………32.250
Suppose a Big Mac costs $3.27 in Boston, and 101 Thai Baht in Thailand. In this circumstance, what can we say is TRUE?
| a. | 
 Purchasing Power Parity does not hold, and Big Macs are relatively expensive in Thailand  | 
|
| b. | 
 Purchasing Power Parity holds, and Big Macs are relatively expensive in Thailand  | 
|
| c. | 
 Purchasing Power Parity holds, and Big Macs are relatively cheap in Thailand  | 
|
| d. | 
 Purchasing Power Parity holds, and Big Macs cost the same in these two cities  | 
|
| e. | 
 Purchasing Power Parity does not hold, and Big Macs are relatively cheap in Thailand  | 
2- A portfolio is formed with 50% of your money in Stock 1 and 50% of your money in stock 2. Stock 1 has a standard deviation of 0.03, and stock 2 has a standard deviation of 0.075. Which comes closest to the portfolio variance if the covariance between Stock 1 and Stock 2 is -0.005?
| a. | 
 -0.0009  | 
|
| b. | 
 -0.011  | 
|
| c. | 
 -0.002  | 
|
| d. | 
 -0.0002  | 
|
| e. | 
 -0.005  | 
| (1) Option(e) is correct answer, because | ||
| Country | In US $ | per US $ | 
| British Pound | 1.5347 | 0.6516 | 
| Norwegian Kroner | 0.169 | 5.9173 | 
| Thai Baht | 0.031 | 32.25 | 
| Big Mac in Boston is $3.27 but same in Thailand is 101 Thai Baht | ||
| The value of big mac in Thailand as per above rate | = $3.27*32.25 Thai Baht | |
| = 105.46 | ||
| So, Purchase power parity not hold because, actual value and expected value using exchange rate are not same. | ||
| And in Thailand Big mac is cheap. Because actual value is less than expected value using exchange rates. | ||
| 2. Option (a) is the correct answer. | ||
| Standard deviation of portfolio contains 1,2 Stocks: [SD(p)] | ||
| =√((W(1)*SD(1))^2+(W(2)*SD(2))^2+2*W(1)*W(2)*Covariance(1,2)) | ||
| =√((0.5*0.03)^2+(0.5*0.075)^2+2*0.5*0.5*(-0.005)) | ||
| = - 0.03 | ||
| Variance of portfolio consists of stocks 1&2: | ||
| = SD(p)^2 | ||
| = (-0.03)^2 | ||
| = 0.0009 |