Get the most accurate RBSE Solutions for Class 6 Mathematics Chapter 15 Data Handling here. Updated for the 2026-27 academic session, these solutions are based on the latest RBSE textbooks for Class 6 Mathematics. Our expert-created answers for Class 6 Mathematics are available for free download in PDF format.
Detailed Chapter 15 Data Handling RBSE Solutions for Class 6 Mathematics
For Class 6 students, solving RBSE textbook questions is the most effective way to build a strong conceptual foundation. Our Class 6 Mathematics solutions follow a detailed, step-by-step approach to ensure you understand the logic behind every answer. Practicing these Chapter 15 Data Handling solutions will improve your exam performance.
Class 6 Mathematics Chapter 15 Data Handling RBSE Solutions PDF
Question 1. At a primary health care centre numbers of patients treated of common flu during a week are recorded in the table given below. Prepare a pictograph indicating 5 patients with a symbol of 1 tablet.
| Day | Number of Patients |
|---|---|
| Monday | 25 |
| Tuesday | 30 |
| Wednesday | 15 |
| Thursday | 30 |
| Friday | 25 |
| Saturday | 20 |
| Sunday | 25 |
Answer: To prepare the pictograph, we will use one symbol (like `◯` with a cross inside, representing a tablet) to show 5 patients. We then count how many groups of 5 are in each day's patient number. For example, if there are 25 patients, we draw 5 symbols (25 / 5 = 5). This makes it easy to see the data visually.
| Day | Number of Patients | Symbol (1 symbol = 5 patients) |
|---|---|---|
| Monday | 25 | `◯``◯``◯``◯``◯` |
| Tuesday | 30 | `◯``◯``◯``◯``◯``◯` |
| Wednesday | 15 | `◯``◯``◯` |
| Thursday | 30 | `◯``◯``◯``◯``◯``◯` |
| Friday | 25 | `◯``◯``◯``◯``◯` |
| Saturday | 20 | `◯``◯``◯``◯` |
| Sunday | 25 | `◯``◯``◯``◯``◯` |
In simple words: We make a chart where one `◯` symbol stands for 5 patients. Then, for each day, we draw the right number of symbols to show how many patients were treated.
🎯 Exam Tip: Clearly state the chosen scale (e.g., 1 symbol = 5 units) at the top of your pictograph to avoid confusion.
Question 2. Following is the choice of subjects of 25 students of class VI : Hindi, Mathematics, English, Science, English, Hindi, Sanskrit, Mathematics, Computer Science, Social studies, Science, Mathematics, Mathematics, Social Studies, Hindi, English, Mathematics, Science, Computer Science, English, Mathematics, Mathematics, Mathematics, Sanskrit, Science, Hindi.
Answer: To find out the subject choices, we first count how many students chose each subject. This helps us make a frequency table. A frequency table shows how often each item appears in a list. Based on the counts, we can tell which subject is chosen the most and which is chosen the least.
| Subject | Number of Students (Frequency) | Tally Mark |
|---|---|---|
| Hindi | 5 | ℉℉℉℉℉ |
| Mathematics | 8 | ℉℉℉℉℉℉℉℉ |
| English | 4 | ℉℉℉℉ |
| Science | 4 | ℉℉℉℉ |
| Sanskrit | 1 | ℉ |
| Computer Science | 2 | ℉℉ |
| Social Studies | 1 | ℉ |
Based on the table, Mathematics is the most preferred subject among the students. Sanskrit and Social Studies are the least preferred subjects, with only one student choosing each.
In simple words: We counted how many students picked each subject. Mathematics was chosen by most students, while Sanskrit and Social Studies were chosen by the fewest.
🎯 Exam Tip: When making tally marks, remember to cross out every fifth mark for easy counting (e.g., `℉℉℉℉℉` for 5).
Question 3. Number of votes secured by candidates contesting for Panchayath election under following election symbols are :
| Election Symbol | Number of votes Secures |
|---|---|
| Cycle | 250 |
| Television | 300 |
| Ball | 350 |
| Fan | 250 |
Prepare a pictograph choosing the scale of your choice and answer the following questions :
(i) Which election symbol's candidate won the election?
(ii) What is the difference between number of votes secured by winner candidate and first runner up candidate?
Answer: To create the pictograph, we can let one `▲` (triangle) symbol represent 50 votes. Then, we count how many `▲` symbols are needed for each candidate's votes.
| Election Symbol | Number of Votes | Pictograph (1 `▲` = 50 votes) |
|---|---|---|
| Cycle | 250 | `▲``▲``▲``▲``▲` |
| Television | 300 | `▲``▲``▲``▲``▲``▲` |
| Ball | 350 | `▲``▲``▲``▲``▲``▲``▲` |
| Fan | 250 | `▲``▲``▲``▲``▲` |
(i) The candidate with the Ball election symbol won the election because they received the highest number of votes (350 votes).
(ii) The winner candidate received 350 votes. The first runner-up candidate (Television symbol) received 300 votes. The difference between their votes is calculated as:
Difference = Winner candidate votes - First runner up candidate votes
= 350 - 300
= 50 votes. The difference shows how close the second place was to winning.
In simple words: The candidate with the Ball symbol won because they got 350 votes. The second-place candidate got 300 votes, so the difference between the winner and the runner-up was 50 votes.
🎯 Exam Tip: When calculating the difference between two values, always subtract the smaller value from the larger value to get a positive result.
Question 4. Following is the data regarding measures of heights of students (in cm) in a class :
148, 150, 152, 149, 151, 154, 153, 152, 150, 149, 148, 152, 153, 154, 152, 151, 152, 153, 152, 152, 153, 151, 152, 152, 153
(i) Prepare a frequency table using tally marks for the above measures of heights.
(ii) Prepare a pictograph choosing the scale of your choice.
(iii) Find the measure of height of the tallest student.
(iv) Find the difference between measures of heights of tallest student and shortest student.
Answer: We need to organize the height data by creating a frequency table, a pictograph, and then identify the tallest and shortest students and their height difference. This helps us understand the distribution of heights in the class easily.
(i) Frequency Table with Tally Marks:
| Height of Students (cm) | Frequency | Tally marks |
|---|---|---|
| 148 | 2 | ℉℉ |
| 149 | 2 | ℉℉ |
| 150 | 2 | ℉℉ |
| 151 | 3 | ℉℉℉ |
| 152 | 9 | ℉℉℉℉℉℉℉℉℉ |
| 153 | 5 | ℉℉℉℉℉ |
| 154 | 2 | ℉℉ |
(ii) Pictograph (Let 1 `☺` symbol = 1 student): We will draw a smiley face for each student at a specific height. This makes the data visual and easy to compare.
| Height of Students (cm) | Number of Students | Pictograph (1 `☺` = 1 student) |
|---|---|---|
| 148 | 2 | `☺``☺` |
| 149 | 2 | `☺``☺` |
| 150 | 2 | `☺``☺` |
| 151 | 3 | `☺``☺``☺` |
| 152 | 9 | `☺``☺``☺``☺``☺``☺``☺``☺``☺` |
| 153 | 5 | `☺``☺``☺``☺``☺` |
| 154 | 2 | `☺``☺` |
(iii) From the given data and the frequency table, the height of the tallest student is 154 cm. We find this by looking for the largest number in the 'Height of Students (cm)' column.
(iv) The height of the tallest student is 154 cm, and the height of the shortest student is 148 cm. The difference between their heights is calculated as:
Difference = Height of tallest student - Height of shortest student
= 154 - 148
= 6 cm. This small range shows that most students are quite close in height.
In simple words: The tallest student is 154 cm. The shortest student is 148 cm. The difference in height between the tallest and shortest students is 6 cm.
🎯 Exam Tip: Always double-check your data set to correctly identify the highest and lowest values before calculating the range or difference.
Free study material for Mathematics
RBSE Solutions Class 6 Mathematics Chapter 15 Data Handling
Students can now access the RBSE Solutions for Chapter 15 Data Handling prepared by teachers on our website. These solutions cover all questions in exercise in your Class 6 Mathematics textbook. Each answer is updated based on the current academic session as per the latest RBSE syllabus.
Detailed Explanations for Chapter 15 Data Handling
Our expert teachers have provided step-by-step explanations for all the difficult questions in the Class 6 Mathematics chapter. Along with the final answers, we have also explained the concept behind it to help you build stronger understanding of each topic. This will be really helpful for Class 6 students who want to understand both theoretical and practical questions. By studying these RBSE Questions and Answers your basic concepts will improve a lot.
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Using our Mathematics solutions regularly students will be able to improve their logical thinking and problem-solving speed. These Class 6 solutions are a guide for self-study and homework assistance. Along with the chapter-wise solutions, you should also refer to our Revision Notes and Sample Papers for Chapter 15 Data Handling to get a complete preparation experience.
FAQs
The complete and updated RBSE Solutions Class 6 Maths Chapter 15 Data Handling Exercise 15.2 is available for free on StudiesToday.com. These solutions for Class 6 Mathematics are as per latest RBSE curriculum.
Yes, our experts have revised the RBSE Solutions Class 6 Maths Chapter 15 Data Handling Exercise 15.2 as per 2026 exam pattern. All textbook exercises have been solved and have added explanation about how the Mathematics concepts are applied in case-study and assertion-reasoning questions.
Toppers recommend using RBSE language because RBSE marking schemes are strictly based on textbook definitions. Our RBSE Solutions Class 6 Maths Chapter 15 Data Handling Exercise 15.2 will help students to get full marks in the theory paper.
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