• Q : Find point estimate for the standard deviation....
    Basic Statistics :

    (a) Use the data to find a point estimate for the mean. $ (b) Use the data to find a point estimate for the variance. $ (c) Use the data to find a point estimate for the standard deviation. $

  • Q : Probability of the coin landing on heads....
    Basic Statistics :

    A and B flip coins. A starts and continues flipping until a tail occurs at which point B starts flipping and continues until there is a tail. then A takes over and so on. Let P1 be the probability o

  • Q : Estimate the mean age of night-school students....
    Basic Statistics :

    A sample of 55 night-school students' ages is obtained in order to estimate the mean age of night-school students. x = 25 years. The population variance is 22.

  • Q : Test of a gender-selection technique....
    Basic Statistics :

    In a test of a gender-selection technique, results consisted of 276 baby girls and 252 baby boys. Based on this result,what is the probabilty of girl born to a couple using this technique?  

  • Q : Two methods yield different conclusion....
    Basic Statistics :

    Two population t-test. Are the two methods yield different conclusion? Why or Why not?

  • Q : Calculate the anova table....
    Basic Statistics :

    Calculate the ANOVA table. Test if the three fertilizer equivalent using the following methods: Assume 5% level of significance.

  • Q : Sampling distribution of the sample mean....
    Basic Statistics :

    Suppose that college faculty with the rank of professor at tow-year institutions earn an average of $64,571 per year with a standard deviation of $4,000. In an attempt to verify this salary level, a

  • Q : Question regarding the probability distribution....
    Basic Statistics :

    According to the Sleep Foundation, the average night's sleep is 6.8 hours (Fortune, March 20, 2006). Assume the standard deviation is .4 hours and that the probability distribution is normal.

  • Q : Correlation between the age of the student....
    Basic Statistics :

    Is there a linear correlation between the age of the student and the stress level?

  • Q : Representing the number of accidents....
    Basic Statistics :

    The random variable X, representing the number of accidents in a certain intersection in a week, has the following probability distribution:

  • Q : Significance and sample data to test hypothesis....
    Basic Statistics :

    Use a .05 level of significance and the sample data to test the hypothesis that the overall proportions for the colors are as stated above. What is your conclusion?

  • Q : Approximation to the sampling distribution....
    Basic Statistics :

    Suppose we select an SRS of size n = 100 from a large population having proportion p of successes. Let p be the proportion of successes in the sample. For which value of p would it be safe to use th

  • Q : Random variable of the discrete type approximate....
    Basic Statistics :

    A die is rolled 24 independent times. Let Y be the sum of the 24 resulting values. Recalling that Y is a random variable of the discrete type approximate: (a) P(Y >= 86) (b) P(Y < 86) (c) P(70

  • Q : Estimate of the slope....
    Basic Statistics :

    The estimate of the slope is? The estimate of the y-intercept is? The prediction for the sales for a broker who brings in 25 clients is?

  • Q : Point estimate of the mean number of rolls....
    Basic Statistics :

    Obtain a point estimate of the mean number of rolls of a die before a 1 is observed. The population standard deviation for the number of rolls before a 1 is observed. Use this result to construct a 9

  • Q : Percent of american households....
    Basic Statistics :

    It is reported that 25 percent of American households use a cell phone exclusively for their telephone services. In a sample of 11 households, find the probability that:

  • Q : Mean and standard deviation of this probability distribution....
    Basic Statistics :

    What is the probability that exactly one vehicle requires warranty service? Exactly two vehicles require warranty service? Compute the mean and standard deviation of this probability distribution.

  • Q : Linear equation in slope-intercept....
    Basic Statistics :

    Use this information to develop linenar equation in slope-intercept form. In developing the equation, think of 1980 as year zero let x be the time in years and let y be the population density, Write

  • Q : Electronic component in a target acquisition system....
    Basic Statistics :

    The specifications on an electronic component in a target acquisition system are that its life must be between 5,000 - 10,000 h. The life is normally distributed with mean 7500 h. The manufacturer r

  • Q : Determine the selection between processes....
    Basic Statistics :

    Two different manufacturing processes can be used, both of which have the same mean life. However the standard deviation of life for process 1 is 1000 h, where as process 2 is only 500 h. Production

  • Q : Determine the number of degrees of freedom....
    Basic Statistics :

    Is the alternative hypothesis independent or dependent? State the test statistic from minitab: (Enter to 3 decimal places). Determine the number of degrees of freedom:

  • Q : Degrees of freedom for experiment....
    Basic Statistics :

    A small private golf driving range has 6 different teeing stalls. Below is the usage for each stall recorded during one summer week. Determine if there is equal usage of all teeing stalls at the alp

  • Q : Realtion between significance level of hypothesis test....
    Basic Statistics :

    What is the realtion between the significance level of a hypothesis test and the probability of making a type 1 error?

  • Q : Value of the confidence coefficient....
    Basic Statistics :

    Consider the following. (Give your answers correct to two decimal places.) (a) Determine the value of the confidence coefficient z(?/2) for 1 - ? = 0.88.

  • Q : Orthogonality of the regressors....
    Basic Statistics :

    Show that due to the orthogonality of the regressors also the estimated coefficients BETA(hat)1 and BETA(hat)2 are uncorrelated, i.e. show that cov(BETA(hat)1, BETA(hat)2) = 0.

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