It is known that 4% of children carry a certain virus, but a leading health researcher suspects that the percentage is actually higher. Which of the following provides the most convincing evidence to support the researcher’s suspicion? Out of 20 randomly chosen children, 1 child carries the virus. Out of 60 randomly chosen children, 3 children carry the virus. Out of 5,000 randomly chosen children, 250 children carry the virus. Out of 5,000 randomly chosen children, 210 children carry the virus.

It is known that roughly 5% of the general population carry a certain virus. A health researcher believes that among caucasian males the percentage is actually lower. Which of the following will provide the most convincing evidence to support the researcher’s suspicion? Out of 25 randomly chosen caucasian males, 1 male carries the virus. Out of 70 randomly chosen caucasian males, 3 males carry the virus. Out of 6,000 randomly chosen caucasian males, 288 males carry the virus. Out of 6,000 randomly chosen caucasian males, 240 males carry the virus.

A scientist claims that 4%4% of viruses are airborne.If the scientist is accurate, what is the probability that the proportion of airborne viruses in a sample of 849849 viruses would be greater than 3%3%? Round your answer to four decimal places.

Which group of parents would be the best target of extra efforts to increase vaccination rates in Australian children? Use evidence from the article to justify your response.

3. If Sophie conceives a child, and the father neither has cystic fibrosis nor is a carrier, what are the chances that the child would have cystic fibrosis?a. 0%, because the child must receive the bad gene from both parentsb. 50%, because there is a 50% chance that Sophie will pass along the bad genec. 100%, because Sophie has the conditiond. 75%, because Sophie has the condition but the father does note. 25%, because only one in four gametes will carry the bad gene

In a random sample of 373 people that were tested for the Norcovirus, it was found that 321 did not have the virus. A 94% confidence interval was constructed to estimate the proportion of the population that does not have the Norcovirus. This confidence interval came out to be (0.83,0.89).Select the correct intrepretation of this interval.We are 94% confident that the proportion of people in the sample that tested postitive for the Norcovirus is between 83% and 89%.We are 94% confident that the proportion of people in the sample that tested negative for the Norcovirus is between 83% and 89%.We are 94% confident that the proportion of the population that have the Norcovirus is between 83% and 89%.We are 94% confident that the proportion of the population that does not have the Norcovirus is between 83% and 89%.