Would you please explain in full detail so that I can better understand? The following numbers below are the annual salaries for the starting lineup for a basketball team. 14,500,000, 10,300,000, 14,500,000, 5,000,000, 8,500,500 1) calculate the following statistics for the starting lineup. A) Mean B) Median C) Mode D) Midrange E) Range F) Variance G) Standard Deviation 2) the following numbers below are the annual salaries for the starting lineup for a basketball team. 14,500,000, 10,300,000, 14,500,000, 5,000,000, 8,500,500 A) are the salaries the starting lineup discrete data or continuous data? Would you please explain? B) Are the salaries for the starting lineup at the nominal, ordinal, interval, or ratio level of measurement? Would you please explain? C) which measure of center do you think best fits salaries for the starting lineup up; mean, median, mode, or midrange? Would you please explain? 3) the following numbers below are the annual salaries for the starting lineup for a basketball team. 14,500,000, 10,300,000, 14,500,000, 5,000,000, 8,500,500 Do the given salaries appear to be representative of all players for the basketball team? Would you please explain? 4) Assume you are given the following information from a bowl of M&M's you randomly select one M&M from the Bag. Blue 68, Green 74, Red 26, Brown 53, dark chocolate 27%, peanut butter 33%, Almonds 40% A) Find the probability of getting a brown M&M. B) Find the probability of getting a brown and dark chocolate M&M. C) find the probability of getting a brown or dark chocolate M&M. 5) weights of babies at the local community hospital have a distribution that is approximately normal with a mean weight of 7.43 pounds and a standard deviation of 1.25 pounds. A premature baby can be classified as being less than 5.51 pounds. Would you please answer the following questions? A) Find the probability of a randomly selected baby weighing less than 5.51 pounds. B) if 3 babies are randomly selected, what is the probability that their average birth weight will be greater than 5.51 pounds