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    The mean is analogous to the average value in a data set and is found by dividing the total sum of a data set by the number of values in the set. For example, consider the following data set: Data Set: 4, 5, 7, 7, 9, 11, 15 To calculate the mean, the first step required is to add together all of the values in the data set. Therefore, step one: The total value of the data set = 4+5+7+7+9+11+15 = 58. To find the average, divide the total value of the data set, by the number of values in the data set. Therefore, step two: The mean is 58/(7) = 8.29 (answer has been rounded). © BrainMass Inc. brainmass.com May 19, 2024, 4:12 am ad1c9bdddf

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    Hypergeometric distribution and normal distribution

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    Geometric Calculations with Triangles

    1. Find the grade point average. Assume that the grade point values are 4.0 for an A, 3.0 for a B and so on Course Math Credits (3) Grade A English Credits (4) Grade B Physics Credits (4) Grade B German Credits (4) Grade C 2. A 2 ft vertical post cast a 12 in shdow at the same time a nearby cell phone tower casts a 11

    Paired t test: Hmart and Happy Market

    H0: The average price is the same x1=x2 H1: x1 is greater than x2; the average price of Hmart is greater than the average price of Happy Market. Perform the relevant hypothesis test. The excel file contains the relevant data.


    1. Given the following data set: X Y XY X2 2 6.1 12.2 4 3 7.3 21.9 9 5 10.4 52 25 5 9.4 47 25 6 10.7 64.2 36 7 12.1 84.7 49 28.0 56.0 282.0 148.0 ™ ANOVA TABLE Source Sum of Squares df Mean Square Regression 24.641 1 24.641 Error .06123 4 .0153 Total 25 5

    Constructing a CI for a price index

    1i. Construct a 95% confidence interval. = 12 S = 3.19 n = 11 α = .05 = 0.96 A. Determine the t Value: 1. Significance level = .05 2. Degrees of Freedom (df) df = n-1 df = 11 - 1 df = 10 3. Determine the t value from the t Table t value = 2.228 B. 95% confidence interval: ±

    Statistics: Measures of central tendency - constructing confidence interval

    1.Given the data set Values of X 13,12,9,15,11,16,17,8,12,7,12 A. Calculate the mean. B. Calculate the median. C. Calculate the mode. D. Calculate the range. E. Calculate the variance. F. Calculate the coefficient of variation G. Calculate the coefficient of variation. H. Calculate the standard error of the mean.

    Probability Distribution, Mean and Variance

    The following problem develop the concept of determining the probability distribution of a random variable and its mean and variance. A fair coin is tossed three times. Describe the sample space Ω. Let X be random variable that denotes the number of heads on the first toss. Describe the probability frequency distribution of

    Mean, Standard Deviation, Confidence Intervals

    Graduating students in Business Management at many universities are required to take a the MFAT exam. Below is a random sample of results from five sections of the exam. Grades 80 90 91 62 77 a. Compute the mean and the standard deviation of the sample. b. Compute the margin of error at 95% confidence. c. Develop a

    Mutual Funds and Mean Price

    1) BusinessWeek published information on 283 equity mutual funds (BusinessWeek, January 26, 2004). A sample of 40 of those funds is contained in the data set MutualFund. Use the data set to answer the following questions. a. Develop a point estimate of the proportion of the BusinessWeek equity funds that are load funds.

    Applied Statistics for Lean Body Mass and Resting Metabolic Rate

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    Vancouver marathon

    I need some guidance for the following question: A researcher wishes to estimate the mean age of all runners who participate in the annual Vancouver marathon. A random sample of 36 participants indicated a mean age of 31.4 years. It is known that the population standard deviation of ages is sigma=7.2 years. Construct a 97% c

    Geometric mean five-year rate of increase in consumer credit

    1. According to the Census: http://www.census.gov/compendia/statab/cats/banking_finance_insurance/payment_systems_consum er_credit_mortgage_debt.html The amount of consumer credit outstanding (in billions of dollars) for selected years is as follows: 1998: $1,421 2003: $2,078 2008: $2,563 a. Find the geometric mea

    Statistics for the Behavioral Sciences

    Question: An elementary school principal would like to know how many hours the students spend watching TV each day. A sample of n = 25 children is selected, and a survey is sent to each child's parents. The results indicate an average of M = 3.1 hours per day with a standard deviation of s = 3.0. a. Make a point estimate of t

    Random Effects Models: Bumper Test of Three Types of Autos

    In a bumper test, three types of autos were deliberately crashed into a barrier at 5 mph, and the resulting damage (in dollars) was estimated. Five test vehicles of each type were crashed, with the results shown below. Research question: Are the mean crash damages the same for these three vehicles? Crash1 Crash Damage ($)

    Statistics: Estimate the Mean

    Question: An automobile manufacturer wants to estimate the mean gasoline mileage that its customers will obtain with its new compact model. How many sample runs must be performed in order that the estimate be accurate to within 0.25 mpg at 90% confidence? (Assume that alpha = 2.0.)

    Finding Geometric mean

    Compute the geometric mean of the following percent increases: 2, 8, 6, 4, 10, 6, 8, and 4.

    Healthcare Statistics: Mean Age of Uninsured Senior Citizens

    Healthcare issues are receiving much attention in both academic and political arenas. A sociologist recently conducted a survey of citizens over 60 years of age whose net worth is too high to qualify for Medicaid and have no private health insurance. The ages of 25 uninsured senior citizens were as follows: 60 61 62 63 64 65

    Confidence Interval Multiple Choice

    See the attached file. 6. 100 employees were randomly selected and the mean time on work per week 41 hours with std deviation of 5 hrs. The 95% confidence interval for the mean time for all employees on work per week was: (a)(40.02,41.98) (b)(40.18,41.82) (c)(1.88,8.12) (d)(2.75,7.25) For questions 7 to 9: Let X be a