If two classes of different widths have the same number of observations, then the bigger class will have a bar with a smaller height in a histogram.

True

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False

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Solution

The correct option is A
True

The area of the rectangle is proportional to its frequency.

So, if two classes of different widths have the same number of observations, then the bigger class will have a bar with a smaller height in a histogram.

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Similar questions

If two bars in a histogram have unequal widths but the same height, then which class interval will have a higher number of observations?

If two bars in a histogram have unequal widths but the same height, then which class interval will have a higher density of observations?

State true or false.
The height of a histogram represents the frequency of the data of a class interval and width of the histogram represents class width.

Q. When in a frequency distribution class widths are not same we have to draw histogram then,

The height of the bars in a histogram represents the frequency of the data (in the considered class interval) and width of the histogram represents class width.

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If two classes of different widths have the same number of observations, then the bigger class will have a bar with a smaller height in a histogram.

The correct option is A True The area of the rectangle is proportional to its frequency. So, if two classes of different widths have the same number of observations, then the bigger class will have a bar with a smaller height in a histogram.

The correct option is A
True

The area of the rectangle is proportional to its frequency.

So, if two classes of different widths have the same number of observations, then the bigger class will have a bar with a smaller height in a histogram.