Class 11 Economics Sandeep Garg Solutions Chapter 3 – Diagrammatic Presentation
FAQs on Sandeep Garg Economics Class 11 Chapter 3 Solutions
1. Where can I find reliable step-by-step solutions for Sandeep Garg Class 11 Economics Chapter 3?
Vedantu provides comprehensive and accurate solutions for Sandeep Garg's Class 11 Economics Chapter 3, Diagrammatic Presentation. These solutions are curated by subject matter experts and follow the latest CBSE 2025-26 guidelines, ensuring each problem is solved with the correct methodology and step-by-step explanations to help students understand the concepts and score well.
2. What is the primary purpose of using diagrammatic presentation for data as explained in Chapter 3?
The primary purpose of diagrammatic presentation is to present large volumes of complex statistical data in a simple, attractive, and easily understandable form. As shown in the solutions, diagrams like bar charts and pie charts make data comparison intuitive and reveal patterns or hidden facts that might be missed in a purely tabular format.
3. How do you correctly calculate the angles for sectors in a pie chart when solving problems from Chapter 3?
To correctly solve a pie chart problem, you must convert the value of each component into a corresponding angle. The step-by-step method is as follows:
- First, find the total of all the given values.
- Next, calculate the degree for each component using the formula: (Value of the Component / Total Value) x 360°.
- Ensure the sum of all calculated angles equals 360°.
- Finally, draw a circle and use a protractor to accurately represent each sector with its calculated angle.
4. What is the main difference between solving a problem that requires a bar diagram versus one that requires a histogram?
The key difference lies in the type of data being presented.
- A bar diagram is used for discrete (non-continuous) data, such as production figures for different years or the number of students in different classes. There are gaps between the bars to indicate discontinuity.
- A histogram is used exclusively for continuous data or grouped frequency distributions, like marks obtained by students in a range (0-10, 10-20, etc.). In a histogram, there are no gaps between the bars, signifying the continuous nature of the data.
5. What is the correct method for constructing a frequency polygon from a given data set?
The correct method for constructing a frequency polygon, as per the solutions, involves these steps:
- First, find the mid-points of the class intervals of the frequency distribution. The mid-point is calculated as (Lower Limit + Upper Limit) / 2.
- Mark these mid-points on the X-axis and the corresponding frequencies on the Y-axis.
- Plot the points representing each mid-point and its frequency.
- Join these plotted points with straight lines to form the polygon.
- To complete the polygon, join the first and last points to the X-axis at the mid-points of hypothetical preceding and succeeding classes with zero frequency.
6. Why is selecting the correct type of diagram (e.g., bar, pie, histogram) so crucial for getting full marks?
Selecting the correct type of diagram is crucial because each diagram is designed to represent a specific type of data and purpose. Using the wrong one shows a fundamental misunderstanding of statistical presentation. For instance, using a bar diagram for continuous data is conceptually incorrect. Examiners look for the right application of concepts, not just a visual drawing. The solutions in Sandeep Garg help you identify data characteristics (discrete, continuous, part-to-whole) to make the correct choice and secure full marks.
7. Can you use a simple bar diagram for continuous data instead of a histogram? What do the solutions say about this common mistake?
No, you cannot use a simple bar diagram for continuous data, as this is a significant conceptual error. A histogram is the appropriate tool because its adjacent bars without gaps represent the continuous nature of the data series. A bar diagram, with its separate bars, is meant for discrete variables. The provided solutions consistently use histograms for continuous frequency distributions, reinforcing the correct methodology as per the CBSE curriculum.
8. How do the solutions for Chapter 3 on Diagrammatic Presentation help in understanding its limitations?
While solving exercises, you'll notice that diagrams offer a quick visual overview but lack precision. The solutions help you understand these limitations:
- Diagrams provide an approximate idea, not the exact value of the data. For precise figures, one must refer back to the original table.
- They can be easily misinterpreted if not drawn to scale or properly labelled.
- They are not suitable for presenting a very large number of categories or complex relationships, which can make the diagram look cluttered and confusing.





