• Q : Returned back to the box....
    Basic Statistics :

    There are 10 tickets in the box, 3 of them are winning. Find the probability that the first taken ticket is winning ticket and the second taken ticket is winning as well. Taken ticket is not returne

  • Q : Recent report indicated an average family....
    Basic Statistics :

    A recent report indicated an average family of four (2 parents and 2 children under the age of 16), spends $500 per month on gasoline. Assume the distribution of gasoline consumption expenditures fo

  • Q : Critical thinking forecasting....
    Basic Statistics :

    Consider a case where demand follows a repeating pattern of medium-low-medium-high-medium-low-medium-high-etc, where the difference between low and med is 5 units, and the difference between med and

  • Q : Compute the mean-variance and squared coefficient....
    Basic Statistics :

    Compute the mean, variance, and squared coefficient of variation of X. Are X and Y independent? Compute the conditional expectations E[X|Y = 1] and E[X|Y > 1].  

  • Q : Find the sample variance....
    Basic Statistics :

    A consumer watchdog organization is concerned about credit card debt. A survey of 10 young adults with credit card debt of more than $2,000 showed they paid an average of just over $100 per month ag

  • Q : Normally distributed with a mean....
    Basic Statistics :

    Assume X is normally distributed with a mean of 10 and a standard deviation of 2. Determine the following:

  • Q : Sample of discharge of suspended solids....
    Basic Statistics :

    In a sample of discharge of suspended solids from a phosphate mine, it was noted that the mean daily discharge was 27 mg/L and variance was 196.

  • Q : Tosses of a coin in a binomial distribution....
    Basic Statistics :

    What is the probability of obtaining 2 heads out of 5 tosses of a coin in a binomial distribution?

  • Q : Proportion of students had a higher score....
    Basic Statistics :

    A student earned a score of 940 on a national achievement test. The mean test score was 850 with a standard deviation of 100. What proportion of students had a higher score than the student with the

  • Q : Construction time follows a normal distribution....
    Basic Statistics :

    A company's construction time follows a normal distribution. The mean time to construct a building is 100 days and the standard deviation is 20 days. The construction team will receive a penalty if

  • Q : Effects on energy intake of drinking wine....
    Basic Statistics :

    To compare the effects on energy intake of drinking wine either before or with a meal, 11 men participated in a laboratory study. On each day of three day trial-period, participants were given break

  • Q : Percent of the time market research....
    Basic Statistics :

    However, of the products that were not successful, 20 percent of the time market research was used. If market research is performed for a new product, what is the probability that the product is act

  • Q : Exponential distribution with a mean....
    Basic Statistics :

    Suppose the lifetime of a particular appliance follows an exponential distribution with a mean of 10 years. What is the probability that the appliance will fail in less than 5 years?

  • Q : Probability that the part came from company....
    Basic Statistics :

    There is a 10% chance of the part being defective if provided by Company A, a 30% chance of the part being defective if provided by Company B, and a 70% chance of the part being defective if provide

  • Q : Monthly earnings of computer programmers....
    Basic Statistics :

    The monthly earnings of computer programmers are normally distributed with a mean of $4,000. If only 1.7% of programmers have monthly incomes of less than $2,384, what is the value of standard devia

  • Q : Observe the results....
    Basic Statistics :

    Suppose that two fair (i.e., the probability of both Heads and Tails is 0.5) coins are tossed, and we observe the results. There are 4 possibilities: {H, H}, {H, T}, {T, H}, {T, T}. Assume a H wins

  • Q : Three null hypotheses for this test....
    Basic Statistics :

    List the three null hypotheses for this test (words and symbols). Which of the null hypotheses were rejected? Sketch a graph of these results.

  • Q : Construction time follows a normal distribution....
    Basic Statistics :

    A company's construction time follows a normal distribution. The mean time to construct a building is 100 days and the standard deviation is 20 days.

  • Q : Money for college tuition for the upcoming....
    Basic Statistics :

    Forty percent of all high school graduates work during the summer to earn money for college tuition for the upcoming fall term. Assuming a binomial distribution, 10 students are selected at random,

  • Q : Students with tattoos matches....
    Basic Statistics :

    You want to test the hypothesis that Bay Area students are less likely to have tattoos than the state average. You survey 10 Bay Area students and find that 2 of them have tattoos. How likely is it

  • Q : Countable number of values....
    Basic Statistics :

    If a random variable can take on a countable number of values, one would use a discrete distribution.

  • Q : Countable number of values....
    Basic Statistics :

    If a random variable can take on a countable number of values, one would use a discrete distribution.

  • Q : Poisson distribution with a mean....
    Basic Statistics :

    The number of customers at Quiet Morning Bakery is believed to follow a Poisson distribution with a mean of 2 customers per minute. During a randomly selected five minute interval, what is the proba

  • Q : Discrete distribution....
    Basic Statistics :

    If a random variable can take on a measurable infinite number of values (such as a person's weight, height, or temperature), one would use a discrete distribution.

  • Q : Parts on an assembly line....
    Basic Statistics :

    In a random sample of 5 parts on an assembly line, the probability that one of the parts is defect is 15% and follows a binomial distribution. What is the probability of 3 parts being defective?

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