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Measures of Dispersion Test - 4

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Measures of Dispersion Test - 4
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  • Question 1
    1 / -0

    What would happen to the variance of a data set if we multiplied every observation by 5?

    Solution

    Change in variance is the square of change in scale.

  • Question 2
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    While drawing Lorenz curve zero of X-axis and 100 on Y-axis are joined by a line. This line is known as

    Solution

    A perfectly equal income distribution would be one in which every person has the same income. In this case, the bottom N% of society would always have N% of the income. This can be depicted by the straight line y = x; called the "line of perfect equality."

  • Question 3
    1 / -0

    The _______________ is the easiest measure of dispersion to calculate.

    Solution

    It is easy to calculate because of a simple formula R= L-S where L is largest observation and S is smallest observation.

  • Question 4
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    Which information is false regarding Lorenz curve

    Solution

    The Lorenz curve, developed by Max O Lorenz in 1905,  is a graphical representation of the distribution of the income or of wealth. It is used to  represent inquality of the wealth distribution.

  • Question 5
    1 / -0

    In case of open-ended classes, an appropriate measure of dispersion to be used is

    Solution

    As it is not much affected by extreme situations.

  • Question 6
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    When should measures of location and dispersion be computed from grouped data rather than from individual data values?

    Solution

    A fundamental task in many statistical analyses is to estimate a location parameter for the distribution; i.e., to find a typical or central value that best describes the data. Measures of location describe the central tendency of the data. They include the mean, median and mode. A measure of dispersion quantifies how much persons in the group vary from each other and from our measure of central location. Measures of dispersion describe the spread of the data. They include the range, interquartile range, standard deviation and variance.

  • Question 7
    1 / -0

    The descriptive measure of dispersion that is based on the concept of a deviation about the mean is

    Solution

    Standard deviation for a given set of observations is defined as root mean square deviation when deviations are taken from mean.

  • Question 8
    1 / -0

    The numerical value of the standard deviation can never be

    Solution

    As it is calculated from sum of squared deviations which can never be negative.

  • Question 9
    1 / -0

    The variance can never be

    Solution

    It is a square of standard deviation and square of anything is non negative.

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