Class 7 RS Aggarwal Chapter 9 Solutions Free PDF Available on Vedantu
FAQs on Class 7 RS Aggarwal Chapter-9 Unitary Method Solutions - Free PDF Download
1. What is the core principle of the Unitary Method as explained in RS Aggarwal Class 7 Chapter 9?
The core principle is to first find the value of a single unit. Once you determine the value of 'one', you can then find the value of the required number of units by multiplication. For example, if you know the cost of 5 pens, the unitary method helps you first find the cost of 1 pen, and then you can calculate the cost of 10 pens. This step-by-step approach is clearly demonstrated in the RS Aggarwal solutions.
2. How do the RS Aggarwal solutions for Chapter 9 help in solving complex Unitary Method problems?
The RS Aggarwal solutions for Class 7 Maths Chapter 9 are beneficial because they provide:
- Step-by-step breakdowns for every problem in each exercise (9A, 9B, etc.).
- Solutions for a wide variety of questions, ranging from simple to complex, which builds confidence.
- Clear methods that help you identify whether a problem involves direct or inverse variation, which is a common point of confusion.
3. How important is the Unitary Method for Class 7 exams and future classes?
The Unitary Method is a foundational concept in mathematics with significant importance. In Class 7 exams, questions from this chapter are common. More importantly, this method is crucial for understanding advanced topics in later classes, such as:
- Ratio and Proportion
- Percentage
- Time and Work problems
- Speed, Distance, and Time calculations
4. Why is it essential to first find the value of 'one unit' before solving the entire problem?
Finding the value of a single unit (the 'one') is the cornerstone of the Unitary Method because it provides a standard baseline for comparison. Without knowing the value of one unit, you cannot accurately scale the value up or down for a different quantity. This step simplifies the problem by breaking it down into two manageable parts: finding the value of one, and then finding the value of many. It eliminates confusion and provides a logical path to the correct answer.
5. Can the Unitary Method be applied to solve problems of inverse variation?
Yes, the Unitary Method is used for both direct and inverse variation, but the calculation step changes.
- In direct variation (e.g., more articles, more cost), you divide to find the value of one unit and then multiply.
- In inverse variation (e.g., more workers, less time), the relationship is opposite. To solve, if 10 men do a job in 5 days, you'd calculate the work for 1 man, which takes more time (10 x 5 = 50 days), and then divide to find the time for a different number of men.
6. How is the Unitary Method different from simply using ratios to solve a problem?
The Unitary Method and Ratios are closely related but represent different approaches. The Unitary Method is a process: find the value of one, then multiply to find the required value. It is procedural and easy to follow. Ratios describe a relationship between two quantities. While you can solve many problems by setting up equivalent ratios, the Unitary Method often feels more intuitive for beginners as it breaks the problem down into a concrete intermediate step (the value of 'one').






















