![]() Let $\lambda = \frac1&=\infty,Īnd the plot with the slope $\frac\mu\lambda$ is a function that comes to mind that satisfies that property. This difference, however, is not statistically significant (value 0 is included in the confidence interval L95, U95). As we would expect from the leading cause of cancer deaths, rates in tracheal, bronchus and lung cancer are highest globally at 24 per 100,000. Estimated parameter is 0.44, its exponential is 1.55, which means that elements in group B survive 1.55 times longer shorter by average, than in group A. This is again measured as the number of deaths per 100,000 individuals. So I am not sure exactly how to state this problem formally. In the chart we see the individual age-standardized death rates across cancer types. This is a bit of an odd question, because we generally do not work directly with random variables, but rather with their distributions. Notice that the incidence of cancer nearly doubles every ten years between the ages of 20 and 75. EDIT: comment on the main question is the actual solution I will leave this faulty answer to show how wrong you can go when not correctly understanding a question! ![]()
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