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1635 LearnersLast updated on November 21, 2025

A histogram is a statistical representation of numbers to show how often something occurs in different groups. The objective here is to make patterns easy to spot. Data is grouped into bins (intervals) to display the frequency. This article talks about histograms in detail.
A histogram is a type of bar graph used to show how often things happen within different ranges of values. It is made up of rectangles placed right next to each other, with no gaps between them, because the data is continuous.
In short, a histogram uses connected rectangles to show how data is spread across different ranges.
A Histogram and a Bar Graph both use bars to represent data, but they are used for different purposes and follow different rules.
| Bar Graph | Histogram |
| Shows different categories (like fruits, colors, subjects). | Shows number ranges or continuous data (like 0–10, 10–20). |
| Bars have gaps between them. | Bars are joined with no gaps. |
| The order of bars can be changed. | The order of bars cannot be changed because ranges follow a sequence. |
| Used for qualitative data. | Used for quantitative data. |
| Each bar represents a single category. | Each bar represents a range (class interval). |
A histogram is a graph that helps you understand how data is distributed. It has four main parts:
In this section, let’s learn about types of histograms. Based on the type of frequency, histograms can be classified into:
Normal Distribution - A normal distribution is the common pattern seen in histograms. The normal distribution is also known as a bell-shaped histogram because of its curve, which has a single peak at a specific time interval.
Skewed Distribution - The skewed distribution is skewed in one direction, either to the right or left. The skew to the right is a right-skewed distribution, and the one to the left is a left-skewed distribution.
Double-Peaked Distribution - Double-peaked distribution is also known as bimodal; as the name suggests, it has two peaks. It is the outcome of two processes with different distributions in one set of data.
Plateau Distribution - Plateau distribution is the combination of many processes in one data set.
Edge Peak Distribution - Edge peak distribution looks similar to the normal distribution, but has one large peak in the tail.
Comb Distribution - Comb distribution has alternative large and small bins; it can be because either the data is rounded off or incorrectly constructed.
Truncated Distribution - Truncated distribution is also known as heart,cut distribution. It is also similar to a normal distribution with no tail.
Dog Food Distribution - Dog food distribution refers to unevenly distributed data where most values cluster in one group, leaving very few in others.
To make a Histogram, first group your numerical data into ranges. Then draw bars showing how many values fall into each range to visualize the distribution.
Step 1: First gather your data and group it into equal groups into equal intervals. These intervals help organize the value.
Step 2: Next, make a table. Write down each interval and note how many values fall into it. This count is called the frequency.
Step 3: Draw the axes the x-axis will show the intervals, and the y-axis will show the frequency. Make sure to label both axes clearly so it's easy to understand.
Step 4: Finally draw the bars. Use the information from your table, each bar should rise up to the correct frequency. Taller bars mean more data in that interval, and shorter bars mean less.
Use a Histogram when you want to understand how numerical data is distributed across different ranges. It is best for continuous data like scores, ages, temperatures, or measurements.
Interpreting a histogram is easy if you focus on a few things:
Here is a simple and easy description of the advantages and disadvantages of a histogram, written clearly for beginners:
| Advantages of Histogram | Disadvantages of Histogram |
| It provides a clear picture of how your data is distributed. | You cannot read exact values from a histogram, only ranges. |
| You can easily see which values occur the most or the least. | It can be clear if the intervals (class sizes) are not chosen properly. |
| It helps you understand patterns, such as whether data is balanced or skewed. | You cannot use it for very small data sets. |
| It’s useful for comparing changes in a process over time. | It only works for numerical data, not categories. |
Histograms are used in different fields to compare data, spot trends, identify patterns, and so on. So, let’s learn a few applications of histograms.
Here are some simple tips to remember when creating a histogram:
Mistakes are common when working with histograms. In this section, we will learn more about some common mistakes and the ways to avoid them.
Understanding students' performance: Teachers use a histogram to see how many students scored within certain mark ranges in a test. This helps identify who needs support and who is excelling.
Tracking children's growth: Parents and doctors use histograms to compare children's height or weight ranges to determine whether they fall within healthy growth ranges.
Customer Feedback Analysis: Companies use histograms to improve service quality by analyzing how many customers rated their service as poor, average, or good. This helps them improve quality.
Daily Temperature Monitoring: Weather departments create histograms to show how often specific temperature ranges occur in a month. This helps people plan activities and farmers plant crops.
Quality Control in Factories: Histograms are used to check the proper size or weight of products at factories. If any items are too big or too small, it is a sign of a wrong production process.
A class of 52 students took a math test, and their scores are recorded as follows:
The Histogram is of the score range in the x-axis and the number of students in the y-axis.
A store recorded the daily sales (in $100s) for 30 days as follows:
The Histogram is plotted with the sales range on the x-axis and the number of days on the y-axis.
The heights of 45 students (in cm) are given in the following table:
Here, The Histogram is plotted with height in cm on the x-axis and the number of students on the y-axis.
The speed of 37 bikes (In KM) are given in the following table:
Here, The Histogram is plotted with speed Range on the x-axis and the number of Bikes on the y-axis.
The Age (In Office) are given in the following table:
Here, The Histogram is plotted with Age on the x-axis and count on the y-axis.
Jaipreet Kour Wazir is a data wizard with over 5 years of expertise in simplifying complex data concepts. From crunching numbers to crafting insightful visualizations, she turns raw data into compelling stories. Her journey from analytics to education ref
: She compares datasets to puzzle games—the more you play with them, the clearer the picture becomes!






