Use the table of Z scores (you can find the Z-table in Rutgers Canvas of this class) to answer the following questions. (a) SAT math scores are normally distributed with mean 520 and standard deviation 100. What 'percentage' of test takers score at least a 700? (b) Height of NBA players is normally distributed, with a mean of 78 inches and a standard deviation of 4 inches. You want to find the 'shortest' 2% of NBA players: what would be the cutoff point? (c) Daily worldwide oil production is normally distributed, with a mean of 66 million barrels and a standard deviation of 6 million. What's the probability that production today will be 'between' 54 million barrels and 63 million barrels?