• Q : Approximate percentage of men between the values....
    Basic Statistics :

    Heights of men on a baseball team bell-shaped distribution wit ha mean of 183 cm and a standard deviation of 6 cm. Using the empirical rule, what is the approximate percentage of men between the fol

  • Q : Approximate percentage of men between the following values....
    Basic Statistics :

    Heights of men on a baseball team bell-shaped distribution wit ha mean of 183 cm and a standard deviation of 6 cm. Using the empirical rule, what is the approximate percentage of men between the fol

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

    Is their sufficient evidence at a .01 level of significance that the average male height now exceeds 5.76 feet? Using Lance's sample, construct a 95% confidence interval for the current population mea

  • Q : Percentage of frequent fliers....
    Basic Statistics :

    At a .05 level of significance, does the data from the survey show that the percentage of frequent fliers who have had difficulty in upgrading to first class is now less than 71%?

  • Q : Linear correlation between the number of cigarettes....
    Basic Statistics :

    Describe the error in the conclusion. Given: There is a linear correlation between the number of cigarettes smoked and the pulse rate. As the number of cigarettes increases the pulse rate increases.

  • Q : Randomized complete block design....
    Basic Statistics :

    Five fabric samples were selected, and a randomized complete block design was run by testing each chemical type once in random order on each fabric.

  • Q : Test statistic for testing the claim....
    Basic Statistics :

    Listed below are ages of actresses and actors from a country at the times that they won a certain award. The data are paired according to the years that they won.

  • Q : Find the probabilities of the events....
    Basic Statistics :

    From a box containing five white and four red balls, two balls are selected at random without replacement. Find the probabilities of the following events.

  • Q : Standard deviation of the r-probability distribution....
    Basic Statistics :

    What is the expected number of good grapefruit in a sack? What is the standard deviation of the r-probability distribution?

  • Q : Students in an elementary statistics class....
    Basic Statistics :

    There are 40 students in an elementary statistics class. On the basis of years of experience, the instructor knows that the time needed to grade a randomly chosen exam paper is a random variable wit

  • Q : Mle of the probability....
    Basic Statistics :

    If n = 20 and x = 3, what is the mle of the probability (1 - p)^5 that none of the next five tests done on disease-free individuals are positive?

  • Q : Calculate a t-based 95 percent confidence interval....
    Basic Statistics :

    The mean and the standard deviation of the sample of 100 bank customer waiting times in Table 1.8 are (xbar=5.49) and s=2.317. Calculate a t-based 95 percent confidence interval for U, the mean of a

  • Q : Mean and the standard deviation of the sample....
    Basic Statistics :

    The mean and the standard deviation of the sample of 100 bank customer waiting times in Table 1.8 are (xbar=5.49) and s=2.317. Calculate a t-based 95 percent confidence interval for U, the mean of a

  • Q : Percent confidence interval for u....
    Basic Statistics :

    The mean and the standard deviation of the sample of 100 bank customer waiting times in Table 1.8 are (xbar=5.49) and s=2.317. Calculate a t-based 95 percent confidence interval for U, the mean of a

  • Q : Determine the probability of obtaining....
    Basic Statistics :

    Use the binomial function to answer the following questions (there is no data set here): Suppose a shipment of 410 components contains 70 defective and 340 non-defective computer components. From th

  • Q : Find the distribution function....
    Basic Statistics :

    Suppose X and Y have joint density f(x,y) = e^-(x+y) for x,y > 0. Find the distribution function.

  • Q : Test and the mean score turns out....
    Basic Statistics :

    A new test was designed to have a mean of 80 and a standard deviation of 10. A random sample of 20 students at your school take the test and the mean score turns out to be 85. Does the score differ

  • Q : Find the sample size required....
    Basic Statistics :

    Obtain the p-value for testing if the new spray has significantly increasedmean yield per tree compared to the standard spray, and obtain a 95% two-sided confidence interval for the difference

  • Q : Evidence of a difference in average appraised values....
    Basic Statistics :

    At the .05 level of significance, is there evidence of a difference in average appraised values for the single-family homes in the 2 neighborhoods? Set up hypotheses, find p-value, and draw verbal

  • Q : Calculate the p-value and draw conclusions....
    Basic Statistics :

    Calculate the p-value and draw conclusions to determine if sales have increased since the new store opened. Use significance level of .01.

  • Q : Expected number of new claims filed per week....
    Basic Statistics :

    A local unemployment office keeps track of the number of new claims filed each day. Based on data collected, it determines that the expected number of new claims filed per day is 2.4 with a standard

  • Q : Probability that their average weight is less than....
    Basic Statistics :

    The distribution of actual weights of 8-oz chocolate bars produced by a certain machine is normal with mean 8.1 ounces and standard deviation 0.1 ounces. What is the probability that their average w

  • Q : Test the hypothesis that the standard deviation....
    Basic Statistics :

    A car manufacturer claims that the miles per gallon for a certain model has a mean equal to 40.5 miles with a standard deviation equal to 3.5 miles. use th following data, obtained from a random sam

  • Q : Find the density function....
    Basic Statistics :

    Suppose X is uniform of (0, pi/2) and Y=sin(X). Find the density function of Y. The answer is called the arcsine law because the distribution function contains the arcsine function.

  • Q : Mean and variance of the number of tosses....
    Basic Statistics :

    A coin is tossed repeatedly until either tails appears or heads has appeared four times, whichever comes first. Find the mean and variance of the number of tosses necessary.

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