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Self-isolation for Coronavirus In the context of the current pandemic situation, the Orlando Health Agency (OHA) was interested to know how Orlando residents support their

Self-isolation for Coronavirus

In the context of the current pandemic situation, the Orlando Health Agency (OHA) was

interested to know how Orlando residents support their recommended self-isolation instructions related to the novel Coronavirus. They commissioned a professional agency to a

survey of 1000 individuals living in the city in March 2020 and obtained the following results:

Support of OHA Self-Isolation Instructions

Support Oppose Total

Returning Travellers 69 81 150

Non-travellers who had contact 243 207 450

Non-travellers who did not have contact 300 100 400

(a) [1]What is the population of interest?

(i) Orlando residents who participated in the survey

(ii) Orlando residents in March 2020

(iii) Orlando citizens

(b) [1]What is the appropriate statistic for assessing the support for OHA recommended

self-isolation instructions related to novel Coronavirus?

(i) Mean

(ii) Median

(iii) Proportion/Percentage

(c) [1]If OHA approximates the probability of supporting/opposing the self-isolation instructions of different sub-populations (travellers and non-travellers) in March 2020

based on this survey, which method of assessment is used?

(i) Classical Probability

(ii) Empirical Probability (Relative Frequency Approach)

(iii) Subjective Probability

(d) [1]Which of the following best describes the purpose of this exercise?

(i) Descriptive statistics about a sample

(ii) Inferring information about a population from information about a sample

(iii) Descriptive statistics about a population

(iv) Inferring information about a sample from information about a population

(d) [1]Which of the following best describes the purpose of this exercise?

(i) Descriptive statistics about a sample

(ii) Inferring information about a population from information about a sample

(iii) Descriptive statistics about a population

(iv) Inferring information about a sample from information about a population.

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