Knowee
Questions
Features
Study Tools

In an interview of 200 people in Australia, there is a 60% chance that the sample will get the vaccine. Of this sample, 40% want to get the Pfizer branded vaccine. Of these people, 75% of the sample want to get this in the next one month.What is the number of people who said that they will not take the Pfizer branded vaccine in the next one month?Group of answer choices3680Not determinable12

Question

In an interview of 200 people in Australia, there is a 60% chance that the sample will get the vaccine. Of this sample, 40% want to get the Pfizer branded vaccine. Of these people, 75% of the sample want to get this in the next one month.What is the number of people who said that they will not take the Pfizer branded vaccine in the next one month?Group of answer choices3680Not determinable12

🧐 Not the exact question you are looking for?Go ask a question

Solution

To solve this problem, we need to follow these steps:

  1. Find the number of people who will get the vaccine: 60% of 200 people = 0.60 * 200 = 120 people.

  2. Find the number of people who want to get the Pfizer branded vaccine: 40% of 120 people = 0.40 * 120 = 48 people.

  3. Find the number of people who want to get the Pfizer branded vaccine in the next one month: 75% of 48 people = 0.75 * 48 = 36 people.

  4. Find the number of people who said that they will not take the Pfizer branded vaccine in the next one month: Total number of people who want to get the Pfizer branded vaccine - number of people who want to get the Pfizer branded vaccine in the next one month = 48 - 36 = 12 people.

So, the number of people who said that they will not take the Pfizer branded vaccine in the next one month is 12.

This problem has been solved

Similar Questions

A random survey revealed 65% of shoppers wait until the week before Christmas to start buying presents. If the population of Australia is 23 million people, how many people is this?

A generic drug used to treat a particular condition has a success rate of 62%. A random sample of 12 people with this particular condition are treated with the drug. Calculate the probability that  (i)  Exactly 6 people are treated successfully (Give the answer correct to 3 decimal places)

A survey found that 32%of consumers from a Country A are more likely to buy stock in a company based in Country A,or shop at its stores,if it is making an effort to publicly talk about how it is becoming more sustainable.Suppose you select a sample of 200 respondents from Country A.Complete parts(a)through(d)below. d.If a sample of 800 is taken,how does this change your answers to(a)through(c)? If a sample of 800 is taken,what is the probability that in the sample fewer than 32%are more likely to buy stock in a company based in Country A,or shop at its stores,if it is making an effort to publicly talk about how it is becoming more sustainable? The probability is %, (Round to two decimal places as needed

To ascertain the effectiveness of the advertising campaign for the Red Cross Annual Appeal on donations, a telephone survey of 296 Brisbane residents was conducted. Two of the questions asked were1.  Did you see the advertisement for the Annual Appeal?2.  Did you donate to the Appeal?202 of the survey respondents indicated they saw the advertisement for the Annual Appeal. Of these 202 respondents,  12 of them indicated that they did not donate to the Annual Appeal. Overall, 82 respondents did not donate to the Appeal. One of the respondents from the survey was chosen at random. What is the probability that this respondent donated to the Annual Appeal or saw the Annual Appeal advertisement? (3 decimal places)

The chance of getting a particular disease sometime during your lifetime is estimated at 1 in 20.Smoking increases the risk of developing the disease during your lifetime by 20%.How many people out of a group of 1000 smokers would you expect to get the disease sometime during their lifetime?

1/2

Upgrade your grade with Knowee

Get personalized homework help. Review tough concepts in more detail, or go deeper into your topic by exploring other relevant questions.