It is 2075 and Stella, an amateur astronomer, recently was watching rocket launches on a Saturday and Sunday at the newly completed spaceport in Arizona. She knows that the mean burn time for launches on Saturday is 94 seconds with a standard deviation of 35 seconds and for Sunday the launches have a mean of 110 seconds with a standard deviation of 26 seconds. The distributions of both days are normally distributed. Round answers to 4 places. What type of data is Stella measuring?   Categorical, Nominal Categorical, Ordinal Numerical, Continuous Numerical, Discrete   The first launch of the day on Saturday had a burn time of 130. Calculate the z-score of this launch.   The first launch of the day on Sunday had a burn time of 33. Calculate the z-score of this launch.

MATLAB: An Introduction with Applications
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ISBN:9781119256830
Author:Amos Gilat
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  • It is 2075 and Stella, an amateur astronomer, recently was watching rocket launches on a Saturday and Sunday at the newly completed spaceport in Arizona. She knows that the mean burn time for launches on Saturday is 94 seconds with a standard deviation of 35 seconds and for Sunday the launches have a mean of 110 seconds with a standard deviation of 26 seconds. The distributions of both days are normally distributed. Round answers to 4 places.

    What type of data is Stella measuring?

     

    • Categorical, Nominal
    • Categorical, Ordinal
    • Numerical, Continuous
    • Numerical, Discrete

     

    The first launch of the day on Saturday had a burn time of 130. Calculate the z-score of this launch.

     

    The first launch of the day on Sunday had a burn time of 33. Calculate the z-score of this launch.

     

    Which launch would be considered more unusual?

     

    • Saturday's Launch and Sunday's Launch are Equally Unlikely
    • Sunday Launch
    • Saturday Launch

     

    At the end of the day on Sunday, Stella saw several launches with a burn time 6-8 standard deviations greater than what is normally seen on that day and she knew it would skew the distribution. Which direction would this skew be?

     

    • Neither
    • Right
    • Left
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