• Q : Mean and variance of the time....
    Basic Statistics :

    Suppose the time it takes a data collection operator to fill out an electronic form for a database is uniformly between 1.5 and 2.2 minutes. What is the mean and variance of the time it takes an ope

  • Q : Find different permutations of word scissors....
    Basic Statistics :

    How many different permutations of the word SCISSORS are there? How many permutations have all four S's together? How many permutations have 3 S's together and one separate?

  • Q : Construct a scatter plot for the data....
    Basic Statistics :

    Construct a scatter plot for the data. Does the relationship appear to be linear?

  • Q : Determining the poisson process with an average....
    Basic Statistics :

    Suppose the counts recorded by a Geiger counter follow a Poisson process with an average of two counts per minute.

  • Q : What is the probability that a baby will weigh more....
    Basic Statistics :

    Birth weights in the US are normally distributed with a mean of 3420g and standard deviation 495g. What is the probability that a baby will weigh 4420g?

  • Q : Greatest number of parts....
    Basic Statistics :

    What is the probability that a part is longer than 90.3 millimeters or shorter than 89.7 millimeters? What should the process mean be set at to obtain the greatest number of parts between 89.7 and 90.

  • Q : Find probability that at least seventy percent prefers coke....
    Basic Statistics :

    Suppose that 76% of Americans prefer Coke to Pepsi. A sample of 80 was taken. What is the probability that at least seventy percent of the sample prefers Coke to Pepsi?

  • Q : Determining the distribution with parameters....
    Basic Statistics :

    The life (in hours) of a computer processing unit (CPU) is modeled by a Weibull distribution with parameters ß = 3 and d = 900 hours.

  • Q : Mean life of the mri....
    Basic Statistics :

    The life (in hours) of a magnetic resonance imagining machine (MRI) is modeled by a Weibull distribution with parameters ß = 2 and d = 500 hours. Determine the mean life of the MRI.

  • Q : Find p-value for the corresponding two-sided test....
    Basic Statistics :

    The p-value for a one-sided test for a mean was 0.04. The p-value for the corresponding two-sided test would be?

  • Q : Mean life of a pump....
    Basic Statistics :

    The life of a recirculating pump follows a Weibull distribution with parameters β = 2, and δ = 700 hours. Determine the mean life of a pump.

  • Q : Compute the probability distribution....
    Basic Statistics :

    From a box containing 4 dimes and 2 nickels, 3 coins are selected at random without replacement. Find the probability distribution for the total T of the 3 coins. Express the probability distributi

  • Q : Filling cans of carbonated beverage....
    Basic Statistics :

    The fill volume of an automated filling machine used for filling cans of carbonated beverage is normally distributed with a mean of 12.4 fluid ounces and a standard deviation of 0.1 fluid ounce.

  • Q : Specifications-dot diameter....
    Basic Statistics :

    The diameter of the dot produced by a printer is normally distributed with a mean diameter of 0.002 inch. Suppose that the specifications require the dot diameter to be between 0.0014 and 0.0026 inc

  • Q : What is the best batch mix that optimizes total cost....
    Basic Statistics :

    Corn costs $0.10/lb, peanuts $0.05/lb, oats $0.15/lb, and the vitamin supplement $0.20/lb. Customers require the following criteria to be met: What is the best batch mix that optimizes total cost?

  • Q : Probability that the cpu fails....
    Basic Statistics :

    The CPU of a personal computer has a lifetime that is exponentially distributed with a mean lifetime of six years. You have owned this CPU for three years. What is the probability that the CPU fail

  • Q : What percentage of peaches in orchard is larger....
    Basic Statistics :

    The diameters of peaches in a certain orchard are normally distributed with a mean of 4.14 inches and a standard deviation of 0.61 inches. Show all work. What percentage of the peaches in this o

  • Q : Distance between major cracks....
    Basic Statistics :

    The distance between major cracks in a highway follows an exponential distribution with a mean of 5 miles.

  • Q : Scheduling the time to optimize the revenue....
    Basic Statistics :

    He has at least ten hours of each activity to do each week, but refuses to more than twenty hours of any one of these activities to keep himself from getting bored with any one activity. How shoul

  • Q : Find probability that sample mean in three unit of true mean....
    Basic Statistics :

    A random sample of subjects is selected and the sample mean is computed. What is the probability that the sample mean is within 3 units of the true mean if the standard error is 1.8?

  • Q : Determining elements of the sample space....
    Basic Statistics :

    Let W be a random variable giving the number of heads minus the number of tails in three tosses of a coin. List the elements of the sample space S for the three tosses of the coin and to each sampl

  • Q : Optimizing the revenue....
    Basic Statistics :

    He has at least ten hours of each activity to do each week, but refuses to more than twenty hours of any one of these activities to keep himself from getting bored with any one activity. How should

  • Q : Probability function-random variable....
    Basic Statistics :

    Let the number of phone calls received by a switchboard during a 5-minute interval be a random variable X with probability function

  • Q : How likely is it to observe a sample mean less value....
    Basic Statistics :

    How likely is it to observe a sample mean less than or equal to 0.9075? Based on this probability, does it appear that the process mean is below target?

  • Q : What is the p-value for the hypothesis test....
    Basic Statistics :

    What is the p-value for the hypothesis test? What is your conclusion?

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