The frequency distribution shown below illustrates the number of medical tests conducted on 32 randomly selected emergency patients. For a randomly seleoted patient, compute the following: The probability that the patient has at least [at the minimum] 2 tests done {round to hundredth place} : St? The probability that the patient has at most [no more than} 3 tests done {round to hundredth place}: :l'v The probability that the patient has had no test done [round to hundredth place}: SW The probability that the patient has 4 or more tests done [round to hundredth place]: :l'v Record from a specific bank shows that ?0% of car loan application are approved. If eight car loan applications from this bank are selected a random, determine which of the following represents (approximately) the probability that ezicactlgvr five of the applications are approved? A manufacturing company has 10 identical machines that produce nails. The probability that a machine will break down on any given day is .05. A random variable x is defined to be the number of machines that will break down in a day Write the appropriate probability function (just name, such as, Binomial Probability Distribution, Poisson Probability Distribution, Normal Probability Distribution ect.) for this probability distribution: Find the probability that exactly 3 machines will break down in a given day (round to nearest hundredth): Find the probability that at least one machine will break down in a given day (round to nearest hundredth): What is the expected number of machines that will break down on any given day? What is the standard deviation of the number of machines that will break down in a day? (Round to nearest hundredth) A/