• Q : Determine the probability that at least one....
    Basic Statistics :

    Assume five samples of yarn are chosen randomly. Determine the probability that at least one of them has a breaking strength of at least 100?

  • Q : Determine the probability that the random statement....
    Basic Statistics :

    Assume a test subject will lie 10% of the time. Determine the probability that the random statement by subject will be flagged as a lie by machine?

  • Q : Determine the probability that in the upcoming five-day....
    Basic Statistics :

    Determine the probability that in the upcoming five-day work week, he will wear white shirt on Monday, then the light blue shirt on Tuesday, then the green shirt on Wednesday, then black shirt on Th

  • Q : Determine probability that at least three coins came up head....
    Basic Statistics :

    Assume that four coins are flipped, and we are told that at least one of them came up heads. Determine the probability that at least three coins came up heads?

  • Q : Find the deflated savings....
    Basic Statistics :

    Find the deflated savings for these years and comment on the result.

  • Q : Determine probability of getting....
    Basic Statistics :

    The probability of getting an 8 when you roll 2 dice is 5/36 = 0.139. Explain in a few sentences, using as precise language as possible, what this number actually means. (Don't just use synonyms for

  • Q : Time between phone calls at computer tech help center....
    Basic Statistics :

    Assume T is the time between phone calls at computer tech help center. They average 3.7 phone calls per minute. (You don't know the exact distributions, so employ the one(s) that are most appropriat

  • Q : Test of difference between two population proportions....
    Basic Statistics :

    Additionally, in sample of 225 students attending private four-year universities, only 20 students work at least 20 hours per week. Determine the test value for a test of the difference between thes

  • Q : Develop a weighted aggregate quantity index....
    Basic Statistics :

    Compute  a Paasche index. Develop a weighted aggregate quantity index using 2000 as the base year and price as the weight.

  • Q : Student answers every question randomly....
    Basic Statistics :

    A multiple choice test has 15 questions, and each and every question has six answers to pick from. If student answers every question randomly, what would be the probability that she gets exactly two

  • Q : Variance of prices on convertibles....
    Basic Statistics :

    A car salesman claims that the variance of prices on convertibles is higher than the variance of prices on station wagons. The standard deviation of the list price on 16 convertibles is $6800 and th

  • Q : Test value should be employed in a f test....
    Basic Statistics :

    A researcher hypothesized that variation in car rental rates (in US$/day) at the major city airport is less than in the car rental rates down town. A survey found that variance of rental rates on 8

  • Q : Test the hypothesis that two variances....
    Basic Statistics :

    For the samples summarized below, test the hypothesis that two variances are equal, at ? = 0.05

  • Q : Instructor evaluation report....
    Basic Statistics :

    Last semester I was having class of 36 students in STAT 319 course, of which 27 students filled-in their course as well as instructor evaluation report.

  • Q : Determine the type i error for the test....
    Basic Statistics :

    Carter Motor Company claims that its new sedan, the Libra, will average better than 30 miles per gallon in the city. Determine the type I error for the test.

  • Q : Confidence interval for the mean score....
    Basic Statistics :

    A sociaologist develops test to determine attitudes regarding public transport. 27 randomly chosen subjects are given the test. Their mean score is 76.2 and their standard deviation is 21.4. Develop

  • Q : Estimate confidence interval for the population mean....
    Basic Statistics :

    A survey revealed amount of pocket money held by each student in sample of students from statistics 205. The amounts (in dollars) are 5.50, 10.20, 3.15, 6.08, 4.85, 4.80, 4.70, 8.52, 7.90, 6.10, 3.5

  • Q : Confidence interval for the population mean....
    Basic Statistics :

    A college statistics professor has office hours from 9am to 10:30am daily. A sample of waiting time to see professor(in minutes) is 10,12 20, 15, 17, 10, 30, 28,35, 28, 19, 27, 25, 22, 33, 37, 14, 2

  • Q : Distribution of the population....
    Basic Statistics :

    Scores on aptitude test are distributed with mean of 220 and standard deviation of 30. The shape of distribution is unspecified. Determine the probability that the sampling error made in determining

  • Q : Describe the contingency table of the expected frequencies....
    Basic Statistics :

    Determine the null and the alternative hypotheses. Describe the contingency table of the expected frequencies. Calculate the test statistic.

  • Q : Find out the p-value and perform the test....
    Basic Statistics :

    The null hypothesis is to be tested at 95% confidence. Find out the critical value for this test. What do you conclude? Find out the p-value and perform the test.

  • Q : Confidence interval for the difference....
    Basic Statistics :

    In a random sample of 500 people aged 20-24% , 22% were smokers. In a random sample of 450 people aged 25-29, 14% were smokers. Construct a 95% confidence interval for the difference between the pop

  • Q : Frequencies of deaths due to cardiac arrest....
    Basic Statistics :

    A medical journal reported the following frequencies of deaths due to cardiac arrest for each day of the week:

  • Q : Describe the null and alternative hypotheses to be tested....
    Basic Statistics :

    Describe the null and alternative hypotheses to be tested. Calculate the expected frequencies. Calculate the test statistic.

  • Q : Normally distributed population with unknown mean....
    Basic Statistics :

    Claim U=111 sample data: n=10, xbar=101, s=15.3. The sample data appear to come from the normally distributed population with unknown mean as well as standard deviation.

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