Come up with a variable that is of interest to you. Choose a variable that you can use to estimate the proportion of individuals with that trait or the occurrence of the phenomena.DO NOT USE THE VARIABLE PROVIDED IN THE EXAMPLE BELOW.
For example, suppose you want to estimate the proportion of
students at your college who are
left-handed. You decide to collect a random sample of 200 students
and ask them which
hand is dominant.
Now, go through the conditions for which all three aspects of the rule for sample proportions apply (picture below) and explain why the rule would apply to this situation for the variable you chose.
We want to estimate the proportion of employees at our office who have a negative opinion about the current ruling Government. We then decide to collect a random sample of 400 employees and ask them if they had a negative or a positive opinion about the current Government.
Rule applies here as:
1) Proportion is fixed with a population having an opinion.
2) Sample is selected randomly.
3) The sample size is large enough
Come up with a variable that is of interest to you. Choose a variable that you...
According to the manufacturer of a certain candy, 9% of the candy produced are red. If we take a random sample of 100 bags of the candy, what is the probability that the proportion in our sample of red candies will be less than 20%? Which one of the following conditions for using the Central Limit Theorem for Sample Proportions is not met? A. If the sample is collected without replacement, ten the population size must be at least 10...
Question 3 3 pts Matching problem [Choose] You roll a fair six-sided die 500 times and observe a 3 on 90 of the 500 rolls. You estimate the probability of rolling a 3 to be 0.18 Choose) You roll a fair six-sided die 10 times and observe a 3 on all 10 rolls. You bet the probability of rolling a 3 on the next rollis close to O since you have already had 10 3's in a row You assign...
This activity will help you distinguish between a sample statistic and a population parameter Part I Proportions from Random Samples Vary Imagine a small college with only 200 students, and suppose that 60% of these students are eligible for financial aid. What is the population? What is the variable? What is the population proportion? Note: Populations are usually much larger than 200 people. Also, in real situations, we do not know the population proportion. We are using a simplified situation...
A. Suppose you take a sample of size n from a population and calculate a statistic from that sample. The statistic could be a sample proportion p, a sample mean x, or another statistic. Then suppose we repeat this process over and over again until we find all possible samples of size n from the population (this is a theoretical idea) and we calculate the same statistic from 1. each sample. The collection of all of the statistics calculated is...
You are working on an assignment for your statistics class. You need to E Select one answer. estimate the proportion of students at your college who delay taking their first 10 points math class for at least one year. Which sampling plan will produce the most reliable results? A. Obtain a list of all students enrolled at the college. Randomly select 100 students from the list. B. O Work with the math instructors to create a list of students currently...
1) Random variable x has a uniform distribution defined by the probability density function below. Determine the probability that x has a value of at least 220. f(x) = 1/100 for values of x between 200 and 300, and 0 everywhere else A) 0.65 B) 0.80 C) 0.75 D) 0.60 2) The method of sampling that ensures that every subgroup of interest in a particular study is represented in the sample is called: A) systematic random sampling B)...
Part B: Sampling and Random Variable You already have ten marked pennies (ones with numbers from Part A) and 15 unmarked pennies. Thought experiment: Throw them all in a jar and shake. Without looking, pull three out and record how many of them are marked (have a number). You will get 0, 1, 2, or 3 marked coins. How many different samples of 3 pennies out of 25 can you get? (Order doesn’t matter.) Answer: 2,300 Show why 2,300 is...
A shelter has 24 dogs up for adoption. Suppose you want to adopt 2 of them. How many different ways could you choose 2 dogs from the 24? We are interested in analyzing data from bike sharing in LA. Use O to denote a one-way route and A to denote an annual pass. The probability that someone has a one-way trip route is 84.74%. The probability that they have an annual pass is 2.77%. The probability that they have an...
C (0.331, 0.400) 21) In the months leading up to an election, news organizations conduct many surveys to help predict the results of the election. Often news organizations will increase the sample size in the last few weeks before the election. Which of the following is the primary reason they increase the sample size? Alarger sample size allows more people to give their input. . Alarger sample size means the sampling method isn't as important. C A larger sample size...
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6. The sampling distribution of the sample proportion In 2007, about 30% of new-car purchases in California were financed with a home equity loan. [Source: "Auto Industry Feels the Pain of Tight Credit," The New York Times, May 27, 2008.] The ongoing process of new-car purchases in California can be viewed as an infinite population Define p as the proportion of the population of new-car purchases in California...