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Statistics Test - 6

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Statistics Test - 6
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  • Question 1
    1 / -0

    Let m be the mid-point and I be the upper class limit of a class in a continuous frequency distribution. The lower class limit of the class is

    Solution

    Let the lower limit = k 
    Mid point = m 
    Upper limit = l 
    Mid point = (upper limit + lower limit)/2 
    m = (k + l)/2 
    2m = k + l 
    k = 2m - l 
    Therefore, lower limit = 2m - l

  • Question 2
    1 / -0

    A grouped frequency table with class intervals of equal size using 3-5 (5 included in this interval) as one of the class intervals is constructed for the following data. The frequency of the class 3-5 is

    1 4 7 2 0 3 9 2 3 7 6 3 5
    2 5 5 6 2 3 5 1 0 4 6 4 6
    Solution

    count all the numbers in the frequency table between 3 to 5.
    Frequency of the numbers from 3 to 5  is 11.

  • Question 3
    1 / -0

    The given cumulative frequency distribution shows the class intervals and their corresponding cumulative frequencies. Then the frequency of class interval 20-30 is

    Class 10-20 20-30 30-40
    Cumulative frequency 5 14 25
    Solution

    A cumulative frequency distribution is the sum of the class and all classes below it in a frequency distribution.
    Subtract the previous cumulative frequency (c.f) from the cumulative frequency of the current class.
    So frequency of the class interval 20-30 is 14 - 5 = 9 

  • Question 4
    1 / -0

    ‘Less than’ cumulative frequency table for a given data is as follows. Then, the frequency of class interval 20-30 is

    Marks Less than 10 Less than 20 Less than 300 Less than 40
    Cumulative frequency 3 17 37 92
    Solution

    A cumulative frequency distribution is the sum of the class and all classes below it in a frequency distribution.
    Less than 30 has the class interval 20-30. Frequency of this class interval will be corresponding to

    Marks Cumulative
    frequency
    Class Frequency
    Less than 10 3 1-10 3
    Less than 20 17 10-20 14
    Less than 30 37 20-30 20
    Less than 40 92 30-40 55

    37 - 17 = 20

  • Question 5
    1 / -0

    ‘More than’ cumulative frequency table for a given data is as follows: Then, the frequency of the class interval 70-80 is

    Marks More than 89 More than 79 More than 69 More than 59
    Cumulative frequency 8 18 30 65
    Solution

    A cumulative frequency distribution is the sum of the class and all classes below it in a frequency distribution.

    Subtract cumulative frequency of class more than 70  from the next cummulative Frequency of class more than 69.

    30 − 18 = 12

  • Question 6
    1 / -0

    In a bar graph, 0.25 cm length of a bar represents 100 people. Then, the length of bar which represents 2000 people is

    Solution

    Use unitary method

    0.25 cm - 100 people

    so 1 cm - 400 people

    so for 2000 people:

    2000/400 = 5cm

  • Question 7
    1 / -0

    In a bar graph if 1 cm represents 30 km, then the length of bar needed to represent 75 km is

    Solution

    1 cm - 30 km

    so  for 75 km

     75/30 = 2.5cm

  • Question 8
    1 / -0

    In a bar graph, the widths of bars

    Solution

    Bar graph is a pictorial representaion of data variables(x-axis versus it value on y-axis( height of the bar.

    hence width of bar has no significance in bar graph.

  • Question 9
    1 / -0

    In a histogram, which of the following is proportional to the frequency of the corresponding class?

    Solution

    In, Histogram each rectangle is drawn, where width equivalent to class interval and height euivalent to frequency of the class.

    Since class interval are same across the distribution table, area of the rectangle is corresponding to frequency or height of the rectangle

  • Question 10
    1 / -0

    For drawing a frequency polygon of a continuous frequency distribution, we plot the points whose ordinates are the frequency of respective classes and abscissa are respectively

    Solution

    Frequency polygon is the line graph plotted with class marks on x-axis & frequency of the class on y-axis.

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