RS Aggarwal Solutions Class 10 Chapter 9 - Mean, Median & Mode (Ex 9C) Exercise 9.3

RS Aggarwal Solutions

RS Aggarwal Solutions Class 10 Chapter 9 - Mean, Median & Mode (Ex 9C) Exercise 9.3

Last updated date: 25th Apr 2024

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RS Aggarwal Solutions Class 10 Chapter 9 - Mean, Median & Mode (Ex 9C) Exercise 9.3 - Free PDF

Free PDF download of RS Aggarwal Solutions Class 10 Chapter 9 - Mean, Median, Mode of Grouped Data, Cumulative Frequency Graph and Ogive (Ex 9C) Exercise 9.3 solved by Expert Mathematics Teachers on Vedantu.com. All Ex 9.3 Questions with Solutions for RS Aggarwal Class 10 Maths to help you to revise the complete Syllabus and Score More marks. Register for online coaching for IIT JEE (Mains & Advanced) and other engineering entrance exams.

Every NCERT Solution is provided to make the study simple and interesting on Vedantu. Vedantu.com is the No.1 Online Tutoring Company in India. Provides you with a free PDF download of Class 10 Maths NCERT Solutions solved by Expert Teachers as per NCERT (CBSE) Book guidelines. All Chapter wise Questions with Solutions to help you to revise the complete Syllabus and Score More marks in your examinations.

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Class 10 Chapter 9 Mean, Median and Mode - At A Glance

The value that represents the whole set of data is known as a central tendency.
The value of central tendency lies within the range of the data.
The central tendency can be measured using three different approaches: Mean, Median and Mode.
The Mean of the data is generally the average of the data that is calculated by dividing the sum of all values by the number of values in the data set.
The Median in a dataset is generally the middle value of the dataset when it is arranged in ascending order or descending order.
This value will divide the data into two halves.
The formula for calculation of the Median value of the dataset depends upon if the dataset has even observations or odd observations.
The Mode value represents the value or observation that occurs most frequently in the data set. The data sets in the question can even have more than one Mode value.
Uni-modal datasets contain one Mode, bi-modal data sets contain two Modes and the tri-modal dataset contains three Modes.
Bi-modal and trimodal datasets are also known as multimodal datasets.
Range refers to the difference between the highest value and the lowest value present in the concerned data set.

Tips for Performing Well in Questions Related to Chapter 9:

Chapter 9 is very important for students of Class 10 as they form a strong base for probability and statistics which is one of the most essential concepts for higher studies and competitive exams. Certain tips that can help students perform well in the questions related to this chapter are:

Practice as many questions as you can.
Learn formulae by heart.
Revise your concepts every few days.

FAQs on RS Aggarwal Solutions Class 10 Chapter 9 - Mean, Median & Mode (Ex 9C) Exercise 9.3

1. What are the benefits of RS Aggarwal Solutions Class 10 Chapter 9 by Vedantu?

RS Aggarwal solutions of Class 10 Chapter 9, that is, Mean, Median, and Mode provided by Vedantu are highly beneficial for the students of Class 10. Some of the major benefits of RS Aggarwal Solutions Class 10 Chapter 9 are:

The RS Aggarwal Class 10 solutions of Chapter 9 are available in the form of a PDF file that can be downloaded on the system and students can refer to it whenever they want.
The solutions are created by the maths teacher at Vedantu and are highly accurate and precise.

2. What is present in RS Aggarwal Class 10 Chapter 9, Mean, Median, and Mode?

Chapter 9 of Class 10 maths RS Aggarwal is dedicated to the statistical analytical tools used for the measurement of central tendency, which is Mean, Median, and Mode. These topics are very important as they build the foundation of a student in the field of statistics and probability. It looks at the different sets of formulae for all three Mean, Median well as Mode, and also explains the variations in the formulae as per the type of data set it pertains to, i.e. individual, discrete or continuous series. The chapter contains a lot of examples that will help the student to understand the concepts better, wherever necessary.

3. How helpful can these RS Aggarwal Solutions for Class 10 Chapter 9 be?

Chapter 9, that is, Mean, Median, and Mode in Class 10 and the RS Aggarwal solutions related to the chapter are very helpful for the students. This chapter of mathematics requires students to practice regularly, especially in topics that involve difficult to remember formulae, like statistics, and without practice, this chapter might seem difficult. The RS Aggarwal maths Chapter 9 contains lots of extra questions for the students to solve and get an upper hand in the chapter. The solutions to RS Aggarwal can be downloaded in the form of a PDF file that has been framed by expert teachers of maths, who are experienced and clear in their concepts.

4. RS Aggarwal Solutions for Class 10 are available for which topics of Maths?

RS Aggarwal Solutions for Class 10 are available in the form of a PDF file. These PDF files are differentiated into different chapters. These chapters include real numbers, polynomials, linear equations in two variables, triangles, trigonometric ratios, T-ratios of some particular angles, trigonometric ratios of complementary angles, trigonometric identities, quadratic equations, arithmetic progression, circles, constructions, height and distances, coordinate geometry and perimeter and areas of plane figures.

5. How can I solve question 2 of exercise 9A of RS Aggarwal Class 10?

Question 2 of Chapter 9 Class 10 RS Aggarwal provides the student with a Mean of 25 observations, that is 27 and the student needs to find out the new Mean if 7 is subtracted from the sum of observations. The Mean of the given observation is calculated by dividing the sum of given observations by the total number of observations. Thus, the student must first find out the sum of observations by using the above-mentioned formula and then deduct 7 from the sum of observations. Then the students can calculate the new Mean using the new sum of observations.