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Assume the heights of Australian males are normally distributed with mean u = 175.6 cm and standard deviation 0' = 5.08 cm. Approximate the probability that a randomly chosen Australian male height is between a = 160 cm and b = 170 cm, by integrating the third Maclaurin polynomialp4(_x) and estimate the error |R4(_J;) I. If data is normally distributed with mean p and standard deviation 0', then the probability that a randomly chosen value lies between x = a and x = b is given by