A statistician believes that the number of telephone calls received by an advice centre in a 10 -minute interval can be modelled by the Poisson distribution $$\(\mathrm{Po}(1.9)\)$$. The number of calls received in a randomly chosen 10 -minute interval was recorded on each of 100 days. The results are summarised in the table, together with some of the expected frequencies corresponding to the distribution $$\(\operatorname{Po}(1.9)\)$$. Carry out a goodness of fit test, at the $$\(10 \%\)$$ significance level, to determine whether the statistician's belief is reasonable. ........................................................................................................................................................ . ........................................................................................................................................................ . ........................................................................................................................................................ . ........................................................................................................................................................ . ........................................................................................................................................................ . 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Exam No:9231_w24_qp_43 Year:2024 Question No:3(b)
Answer:

Knowledge points:
4.3.2.1 Classes should be combined so that each expected frequency is at least 5.
Solution:
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