The opportunity to take advantage of the downward pressure on stock prices that result from end-of-the-year tax selling is known as the Group of answer choices January Anomaly. New Year Anomaly. End-of-the-Year Effect. December Anomaly. End-of-the-Year Anomaly.
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According to the "January theory," if the stock market is up at the end of January, it will be "up" for the year. If it is "down" at the end of January, it will be "down" for the year. Within the last 34 years, this theory proved to be true for 29 years. A different theory is that the market change at the end of January and the market change at the end of the year are unrelated. Specifically, for any market change in January, the probability that the market is "up" or "down" at the end of the year is equally likely—that is, the probability is 0.5. You will need a statistical software package to help you solve this problem. a. Based on history, what is the probability that a year will end with an "up" market when January ends with an "up" market? b. If the January market change and the yearend market change are unrelated, the probability that the market is "up" with an "up" January is 0.5. Using 0.5, what is the probability that the market would be up 29 or more years? What would be the mean number of years that the market is "up"? c. Based on the result in part (b), what is your conclusion regarding the "January theory"?
Ivan K.
6-68: According to the "January theory," if the stock market is up at the end of January, it will be "up" for the year. If it is "down" at the end of January, it will be "down" for the year. Within the last 34 years, this theory proved to be true for 29 years. A different theory is that the market change at the end of January and the market change at the end of the year are unrelated. Specifically, for any market change in January, the probability that the market is "up" or "down" at the end of the year is equally likely--that is, the probability is 0.5. You will need a statistical software package to help you solve this problem. a. Based on history, what is the probability that a year will end with an "up" market when January ends with an "up" market? b. If the January market change and the year-end market change are unrelated, the probability that the market is "up" with an "up" January is 0.5. Using 0.5, what is the probability that the market will be up for 29 or more years? What would be the mean number of years that the market is "up"? c. Based on the result in part (b), what is your conclusion regarding the "January theory"?
Lien L.
According to the "January theory" if the stock market is up in January, it will be up for the whole year (and vice versa). Suppose that there is no truth whatever in this theory and that the likelihood of the stock market moving up or down in any given year is completely independent of the direction of movement in January. Suppose furthermore that the probability of the stock market being up in January is 0.60, and that the probability that the stock market is up for the year is 0.90. A.) What is the probability that the stock market movement in January will agree with the stock market movement for the entire year? B.) Over a 20-year time period, what is the probability that the January movement and the annual movement of the stock market will agree for all twenty years? C.) What is the probability of agreement between the January and annual movements in the stock market in at least 15 of the 20 years? D.) What is the probability of agreement between the January and annual movements in the stock market in at least 17 of the 20 years?
Sri K.
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