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 List all possible 

samples and their 

corresponding 

means.

Samples of size 2 (4) Mean (4)


its percent form. The final answers are given as your guide.




Thus, the area between z = 2.25 and z = 0.58 is 26.88\%




4. Write the required area (in percent).




3. Perform appropriate operations to get the required area, if needed. T_{0} convert area to percent, multiply the area to 100.




2. Use the z-table to find the areas that correspond to the given z-value or values.




1. Draw the normal curve and locate the given z-value or values at the base line of the curve. Then, draw a vertical line through the given z-value or values and shade the required region.




1. What percent of the area under the normal curve is between z = 2.25 and z = 0.58

 Jar A contains one white and two black balls, jar B contains five white and two black balls, and jar C contains four white and two black balls. One ball is selected from each jar. What is the probability that the ball chosen from jar B will be white, given that exactly two black balls are selected?

Show you work.


A group of students got the following scores in a test: 6, 11, 22, 17, 18, and 21. Consider samples of size 3 that can be drawn from this population.



List all the possible samples and the corresponding mean.



Construct the sampling distribution of the sample means.




X= 842, n= 1200, 95% CONFIDENCE


Suppose the researcher wants to investigate the mean number of hours worked per week by female in this Caribbean island. It is believed that women work no more than 35 hours per week. Assuming the respondents in the labour force dataset represents a random sample of respondents in this country, used the statistics calculated in question 10 to test this claim made about women in this country. 


What is the relationship between the mean of a population and the mean of the sampling distribution of the sample mean?



A population has a mean of 70 and a standard deviation of 6. A random sample of 15 measurements is drawn from this population.


Find the Value of μ and n

2 ) How many ways can you listen to 3 songs from a CD that has 12 selections?


Married People In a specific year 53.7% of men in the United States were married and 50.3% of women were married. Random samples of 300 men and 300 women found that 178 men and 139 women were married (not necessarily to each other.) At the 0.05 level of significance can it be concluded that the proportion of men who were married is greater than the proportion of women who were married?