Question

The probability that a randomly chosen person is Rh-positive is 85%. What is the probability that...

The probability that a randomly chosen person is Rh-positive is 85%.

What is the probability that a randomly chosen person is Rh-negative?

What is the probability the next 5 people tested are Ph-positive?

What is the probability that out of the 5 people who have tested at least one is Rh-negative?

If two people get tested, what is the probability that one is Rh-positive and the other is Rh-Negative?

Homework Answers

Answer #1

P(rh positive) = 0.85

1st part:

P(rh negative) = 1 - P(rh positive) = 1 - 0.85 = 0.15

2nd part :

P(5 people are all rh positive) = P(rh positive)^5

= 0.85^5

= 0.4437

3rd part :

P(atleast 1 is rh negative) = 1 - P(all are rh positive)

= 1 - 0.4437 {P(all are rh positive) from previous part}

= 0.5563

4th part :

P(1 rh positive , 1 rh negative)

= P(1st rh positive , 2nd rh negative) + P(1st rh negative , 2nd rh positive)

= P(rh positive)*P(rh negative) + P(rh negative)*P(rh positive)

= 0.85*0.15 + 0.15*0.85

= 0.255

(please UPVOTE)

Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
In humans, people with at least one dominant RhD allele have a Rh positive blood type....
In humans, people with at least one dominant RhD allele have a Rh positive blood type. People with a homozygous recessive genotype have a Rh negative blood type. In the United States, 85% of the population is Rh positive and 15% are Rh negative. What are the values of p and q for the population in the United States?
Rh-positive blood appears in 85% of the white population in the united states. Suppose 6 people...
Rh-positive blood appears in 85% of the white population in the united states. Suppose 6 people are sampled at random from that population and answer the following.What is the probability that no more than 5 out of 6 would have RH-positive blood. *Please explain in depth how you got this answer, and if you used a TI-84 please tell what buttons you used*
We know that the probability of a person getting infected with COVID-19 (based on global data)...
We know that the probability of a person getting infected with COVID-19 (based on global data) is 30% and the probability of dying because of COVID-19 (gobally) is 7.012% After doing tests to 3,500 people in Florida we have found that 86% have not tested positive for COVID-19 and that 4.9% of the ones that tested positive died. 1. Calculate the probability of a randomly chosen person in Florida to NOT to get infected with COVID-19 2. Calculate the probability...
In a certain large population of people, the proportion that are Rh positive (their blood has...
In a certain large population of people, the proportion that are Rh positive (their blood has the rhesus protein) is approximately 0.82. Suppose 14 people are randomly selected from this population. a) What is the probability that exactly 12 are Rh positive? Give your response to at least 3 decimal places. b) What is the probability that more than 12 are Rh positive? Give your response to at least 3 decimal places. c) What is the probability that no more...
In a professional gathering of engineers, the probability that a randomly chosen person is from the...
In a professional gathering of engineers, the probability that a randomly chosen person is from the civil, mechanical, or electrical engineer is 0.10, 0.28, and 0.62 respectively. a) If a group of 10 people is chatting, what is the probability that there are 3 mechanical and at least 6 electrical engineers? b) What is the probability that you need to meet at least 6 engineers to meet 3 mechanical engineers?
3. A diagnostic test has 95% sensitivity (the probability a person with the condition tests positive...
3. A diagnostic test has 95% sensitivity (the probability a person with the condition tests positive = 0.95) and 95% specificity (the probability a person without the condition tests negative = 0.95). In a population of people given the test, 1% of the people have the condition (probability a person has the condition = 0.01). (a) What proportion of the people will test positive? (b) Given a person has tested positive, what is the probability he/she has the condition?
There is an 85% chance that a randomly selected person will take their own re -...
There is an 85% chance that a randomly selected person will take their own re - usable bags to the grocery store. a. If 20 shoppers are randomly selected, what is the mean and standard deviation for the number of people what will use their own re- usable bags at the grocery store? b. If 20 shoppers are randomly selected what is the probability that at most 9 shoppers will use their own re - usable bags at the grocery...
Suppose that a medical test run on 372 people resulted in 38 positive results. Of those,...
Suppose that a medical test run on 372 people resulted in 38 positive results. Of those, 22 people were eventually confirmed to have the illness. Among the people who tested negative, 3 were eventually diagnosed through other means, and the rest were healthy. Find the sensitivity of the test, the specificity of the test, and the positive and negative predictive values. The positive predictive value is the probability that a person is ill given that they tested positive, and the...
Suppose that the fraction of infected people in a city is p = 0.01. 100 people...
Suppose that the fraction of infected people in a city is p = 0.01. 100 people from the city board a small cruise. You can assume that the people are unrelated to each other and randomly chosen so that each person is infected independently with probability p. You can also ignore the possibility that they infect each other while boarding. Suppose that the virus test gives negative when the person has the virus with probability 0.2, and gives negative when...
Suppose that the fraction of infected people in a city is p = 0.01. 100 people...
Suppose that the fraction of infected people in a city is p = 0.01. 100 people from the city board a small cruise. You can assume that the people are unrelated to each other and randomly chosen so that each person is infected independently with probability p. You can also ignore the possibility that they infect each other while boarding. Suppose that the virus test gives negative when the person has the virus with probability 0.2, and gives negative when...
ADVERTISEMENT
Need Online Homework Help?

Get Answers For Free
Most questions answered within 1 hours.

Ask a Question
ADVERTISEMENT