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# RD Sharma Class 11 Solutions Chapter 33 - Probability (Ex 33.2) Exercise 33.2

Last updated date: 12th Aug 2024
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## RD Sharma Class 11 Solutions Chapter 33 - Probability (Ex 33.2) Exercise 33.2 - Free PDF

Probability is the branch of applied Mathematics that deals with the numerical descriptions of how likely an event is to occur, or not to occur. In this Chapter, we literally try to predict the future in this Chapter. Probability is one of the most important Chapters for Class 11 students, questions in this Chapter intend to test the student’s ability of logical thinking. Hence, the students should read each question carefully before trying to attempt them.

Free PDF download of RD Sharma Class 11 Solutions Chapter 33 - Probability Exercise 33.2 solved by Expert Mathematics Teachers is available on Vedantu. All Chapter 33 - Probability Ex 33.2 Questions with Solutions for RD Sharma Class 11 Maths to help you to revise the complete Syllabus and Score More marks.

Competitive Exams after 12th Science

## Exercises and Questions in Chapter 31

There are only four Exercises in the RD Sharma Class 11 Chapter 33 - Probability. The students can download the solutions for all those Exercises of Chapter 33 from the official website of Vedantu. Links to the solutions of the question of all Exercises of Chapter 32 (Statistics) of Class 11 are given down here -

## FAQs on RD Sharma Class 11 Solutions Chapter 33 - Probability (Ex 33.2) Exercise 33.2

1. What are the benefits of downloading the solutions for RD Sharma Class 11 Chapter 33 - Probability?

Students will be able to avail many benefits by using the RD Sharma solutions provided by Vedantu. Some of them are:-

• Expert Maths teachers, with years of expertise, curate these solutions for the students to easily prepare for their Exams.

• These solutions can be used as a reference module to quickly revise all the syllabus.

• Students can download the solutions for Probability, absolutely free of charge and can use them whenever the students want to without the need of the internet.

2. What are the important topics and subtopics included in Class 11 Chapter 33 Probability?

Given below are the important topics and sub-topics covered in the RD Sharma Class 11 Chapter of Probability -

• Random Experiments

• Outcomes and defining sample space.

• Event and occurrence of various events

• Different types of events

• Algebra of events

• Axiomatic Approach to Probability

• Probability of an event

• Probabilities of equally likely outcomes

Students will be able to easily understand these topics by practicing questions given in the RD Sharma book for Class 11 Probability. Chapter 33 is an easy Exercise but still takes time to understand. To lower the time required to complete this Chapter, One can download the solution to those questions from the official website of Vedantu.

3. What are the tips to prepare for the RD Sharma Class 11 Chapter 33 - Probability?

The tips to prepare for the RD Sharma Class 11 Chapter 33 - Probability are as follows:

• Chapter 32 of Probability is easy for most of the students, but they should take it seriously.

• Since the questions in the Chapter Probability are based on logical reasoning, past occurrence and present conditions. Students should carefully read the question and properly understand the data it provides. Students should give attention to every detail, as assuming any data, incorrect will result in wrong answers.

• Don’t use more reference books, just using RD Sharma and NCERT are more than enough.

4. A coin is tossed. Find the total number of elementary events and also the total number of events associated with the random experiment

Given - A coin is tossed.

When a coin is tossed fairly, there are two possible outcomes, namely Head (H) and Tail (T).

Thus, the total number of the elementary events is 2 {H, T}

And

As we know, if there are n elements in a set, then the number of total elements in its subset is 2n.

So, the total number of the experiment will be 4.

Hence there are 4 subsets of S, these subsets of {H}, {T}, {H, T} and Փ

∴ There are a total of 4 events in a given experiment.