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In this histogram of unit-test marks the classes have unequal widths, so each bar's height shows the number of students per 10 marks (the adjusted frequency). How many students scored 50 or more but less than 80 (the orange bar)?

Class 9StatisticsStatistics and Probability
  • A4
  • B12
  • C40
  • D30

Step-by-Step Solution

Adjusted height . The orange bar has width and height , so frequency .
Answer: B) 12

Key idea: Histogram vs bar graph

Both look like bars, but they differ:

**Bar graph**: For DISCRETE / categorical data (favourite colour, sport, etc.). Bars have GAPS between them. Width has no meaning.

**Histogram**: For CONTINUOUS / grouped data with class intervals. Bars TOUCH (no gaps), reflecting that the class boundaries are continuous. Bar WIDTH represents class size; HEIGHT represents frequency.

**Frequency polygon**: connect the midpoints (class marks) of the tops of histogram bars to form a line graph. Useful for comparing two distributions on the same axes.

**Key rule**: histogram bars must have no gaps; bar graph bars MUST have gaps.

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