Construct a histogram for the following data:

Monthly school fee (in Rs): 30−60 60−90 90−120 120−150 150−180 180−210 210−240

Number of schools: 5 12 14 18 10 9 4

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Solution

The class limits are represented along the x-axis and the frequencies along the y-axis on a suitable scale. Taking class intervals as bases and corresponding frequencies as heights of the rectangles, the histogram of the given data can be obtained as shown in the figure below:

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Find the mean and variance for the following frequency distribution.

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$\begin{matrix} Class & 0 - 30 & 30 - 60 & 60 - 90 & 90 - 120 & 120 - 150 & 150 - 180 & 180 - 210 Frequencies & 2 & 3 & 5 & 10 & 3 & 5 & 2 \end{matrix}$

Q. From the following information, construct, less than and more than ogive.

Daily wages (in ₹)	60−90	90−120	120−150	150−180	180−210
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Daily self-study time in minutes	30-60	60-90	90-120	120-150	150-180	180-210
Number of students	5	16	38	96	48	17

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Class Interval	30−59	60−89	90−119	120−149	150−179	180−209	210−239
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Monthly school fee (in Rs):	30−60	60−90	90−120	120−150	150−180	180−210	210−240
Number of schools:	5	12	14	18	10	9	4

Construct a histogram for the following data: Monthly school fee (in Rs): 30−60 60−90 90−120 120−150 150−180 180−210 210−240 Number of schools: 5 12 14 18 10 9 4

The class limits are represented along the x-axis and the frequencies along the y-axis on a suitable scale. Taking class intervals as bases and corresponding frequencies as heights of the rectangles, the histogram of the given data can be obtained as shown in the figure below:

Construct a histogram for the following data:

Monthly school fee (in Rs): 30−60 60−90 90−120 120−150 150−180 180−210 210−240

Number of schools: 5 12 14 18 10 9 4