Question

Question: a. Suppose 1.5% of people in a large population are over 6 feet 5 inches...

Question:

a. Suppose 1.5% of people in a large population are over 6 feet 5 inches tall. Approximately what is the chance that from a group of 300 people picked at random from this population, at least five people will be over 6 feet 5 inches tall?

b. Let X be a Poisson random variable with expected value λ = 3. Find P(X < 3 | X > 1)

Homework Answers

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
Group A is a group of 50 people with an average height of 5 feet 6...
Group A is a group of 50 people with an average height of 5 feet 6 inches and a standard deviation of 7 inches. Group B is a group of 50 people with an average height of 5 feet 6 inches and a standard deviation of 4 inches. From which group would you be more likely to randomly select a person that is 6 feet tall? Explain your answer in a couple of sentences.
1. In a class of 20 students, 13 students are exactly 5 feet 6 inches tall,...
1. In a class of 20 students, 13 students are exactly 5 feet 6 inches tall, whereas the rest of the class is over 5 feet 6 inches. Andrew, who is 5 feet 10 inches tall, joins the class. Which of the following statements is true about the mean? Explain as well. i Mean height of the class increases ii. Mean height of the class stays the same iii. Mean height of the class goes down iv. Cannot tell
The heights of a large population of college students are approximately normally distributed with mean 5...
The heights of a large population of college students are approximately normally distributed with mean 5 feet 6 inches and standard deviation 8 inches. What fraction of the students are shorter than 6 feet 6 inches? If there are approximately 38,000 students at the university, approximately how many are shorter than 5 feet? A student wants to start a club for the tallest students on campus. They decide that membership requires that a person be in the top 3% of...
In a hypothetical world, every 50 years people over 6 feet tall are eliminated from the...
In a hypothetical world, every 50 years people over 6 feet tall are eliminated from the population before they reproduce. Based on your knowledge of natural selection, you would predict that the average height of the human population will
1.Mark is 194 1. Mark is 5 feet, 6 inches tall. 2. Use the body mass...
1.Mark is 194 1. Mark is 5 feet, 6 inches tall. 2. Use the body mass unit standard 106 for the rst 5 feet. 3. Add 6 body mass units for each inch over 5 feet. 4. Multiply this total by 13 for sedentary lifestyle. 5. This is the total number of calories that Mark should consume for his height and weight. How many calories should Mark consume for his body mass index (BMI)? What is Mark’s BMI classi cation?...
It is known that 18% of people in a certain population are blood group A. Consider...
It is known that 18% of people in a certain population are blood group A. Consider a random sample of n = 10 people from that population and let random variable X count the number of people that are group A. Write down the probability mass function (pmf) of X.
In a large population, 69 % of the people have been vaccinated. If 5 people are...
In a large population, 69 % of the people have been vaccinated. If 5 people are randomly selected, what is the probability that AT LEAST ONE of them has been vaccinated? Give your answer as a decimal (to at least 3 places) or fraction.
A 6lb wieght can stretch a spring 6 inches. Suppose the weight is pulled 4 inches...
A 6lb wieght can stretch a spring 6 inches. Suppose the weight is pulled 4 inches past the equilibrium point and released from rest. The initial equation is y(t)=1/3*cos(8t)+0*sin(8t) Suppose that a damping force given in pounds numerically by 1.5 times the instantaneous velocity in feet per second acts on the 6lb weight. Find the position x of the weight as a funtion of time.
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...
Let descrete random variable X~Poisson(6). Find: Probability P(X=5) Probability P(X=2) Probability P(X<3) Probability P(X>6) μX σX
Let descrete random variable X~Poisson(6). Find: Probability P(X=5) Probability P(X=2) Probability P(X<3) Probability P(X>6) μX σX