In a particular section of Class $IX,$ $40$ students were asked about the months of their birth and the following graph was prepared for the data so obtained:
Observe the bar graph given above and answer the following questions:
$(i)$ How many students were born in the month of November?
$(ii)$ In which month were the maximum number of students born?

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(N/A) Note that the variable here is the 'month of birth',and the value of the variable is the 'Number of students born'.
$(i)$ By observing the bar graph,the height of the bar corresponding to the month of November is $4$. Thus,$4$ students were born in the month of November.
$(ii)$ By observing the bar graph,the tallest bar corresponds to the month of August,which has a height of $6$. Thus,the maximum number of students were born in the month of August.

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Similar Questions

In a city,the weekly observations made in a study on the cost of living index are given in the following table:
Cost of living index Number of weeks
$140-150$ $5$
$150-160$ $10$
$160-170$ $20$
$170-180$ $9$
$180-190$ $6$
$190-200$ $2$
Total $52$

Draw a frequency polygon for the data above (without constructing a histogram).

The lengths of $40$ leaves of a plant are measured correct to one millimetre,and the obtained data is represented in the following table:
Length (in $mm$) Number of leaves
$118-126$ $3$
$127-135$ $5$
$136-144$ $9$
$145-153$ $12$
$154-162$ $5$
$163-171$ $4$
$172-180$ $2$

$(i)$ Draw a histogram to represent the given data. [Hint: First make the class intervals continuous]
$(ii)$ Is there any other suitable graphical representation for the same data?
$(iii)$ Is it correct to conclude that the maximum number of leaves are $153 \, mm$ long? Why?

The heights (in $cm$) of $9$ students of a class are as follows:
$155, 160, 145, 149, 150, 147, 152, 144, 148$
Find the median of this data. (in $\text{ cm}$)

$5$ people were asked about the time in a week they spend doing social work in their community. They said $10, 7, 13, 20$ and $15$ hours,respectively. Find the mean (or average) time in a week devoted by them for social work.

Consider the marks obtained (out of $100$ marks) by $30$ students of Class $IX$ of a school:
$\begin{array}{*{20}{c}}
{10}&{20}&{36}&{92}&{95}&{40}&{50}&{56}&{60}&{70} \\
{92}&{88}&{80}&{70}&{72}&{70}&{36}&{40}&{36}&{40} \\
{92}&{40}&{50}&{50}&{56}&{60}&{70}&{60}&{60}&{88}
\end{array}$

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