RD Sharma Class 10 Solutions Chapter 13 Probability: For students to achieve good grades in the board exams, RD Sharma Solutions for Class 10 Maths Chapter 13 are provided here. If you are a Class 10 student seeking for a great material to help you prepare for your board examinations, RD Sharma Solutions is the right choice for you. Students can get the RD Sharma Class 10 Solutions Chapter 13 by clicking on the links below.
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Exercise-Wise RD Sharma Class 10 Maths Solutions Chapter 13 – Probability
| RD Sharma Class 10 Solutions Chapter 13 Exercises |
| RD Sharma Solutions for Class 10 Chapter 13 Exercise 13.1 |
| RD Sharma Solutions for Class 10 Chapter 13 Exercise 13.2 |
| RD Sharma Solutions for Class 10 Chapter 13 VSAQs |
| RD Sharma Solutions for Class 10 Chapter 13 MCQs |
Detailed Exercise Explanation for RD Sharma Class 10 Maths Solutions Chapter 13
After learning the list of exercises that this chapter covers, let us now know the exercise-wise contents. Therefore without any further delay, let’ check out the exercise wise solution given under-
RD Sharma Class 10 Chapter 13 Exercise 13.1
This is the first exercise that RD Sharma Class 10 Maths Solutions Chapter 13 includes. Students in this part of the chapter will learn about-
- A Theoretical Approach to probability: In the theoretical approach, students will learn that the occurrence of an event is predicted without actually performing the experiment. In such cases, we assume that the outcomes of an event are equally likely. Here, we infer that the experimental probability of an event approaches its theoretical probability if the number of trials of an experiment is very large.
- Random Experiment: An experiment is said to be random when the result varies as an experiment is repeated several times. These repetitions are called trials. The theoretical probability (classical probability) of an event ‘E’, P(E), is defined as the ratio of a number of outcomes favorable to E to that of the number of all possible outcomes of the experiment.
- Compound Event: An event, related to a random experiment is said to be a compound event if it is obtained by combining two or more elementary events related to the random experiment.
RD Sharma Class 10 Chapter 13 Exercise 13.2
In the next exercise in RD Sharma Class 10 Maths Solutions Chapter 13, students will study-
- The occurrence of an event: if any one of the elementary events corresponding to the event is the outcome of that event, then an event corresponding to a random experiment is said to occur.
- Impossible events: Impossible events are those events that do not occur ever. So, we can say that the probability of an impossible event is always zero.
- Sure event: An event is said to be a sure event if it occurs.
Download RD Sharma CBSE Class 10 Maths Chapter 13 Solutions to boost your preparations for the exam. If you have any queries, feel free to ask us in the comment section.
Frequently Asked Questions on RD Sharma Class 10 Solutions Chapter 13
Where can I get RD Sharma Solutions Class 10 Maths Chapter 13 Free PDF?
You can get RD Sharma Class 10 Solutions Chapter 13 Free PDF from the above article.
What are the benefits of using the RD Sharma Solutions for Chapter 13 of Class 10 Maths?
The following are some of the benefits of using the RD Sharma Solutions for Class 10 Maths Chapter 13:
1. RD Sharma Solutions follows the CBSE syllabus and guidelines.
2. The fundamental concepts are well-explained in a straightforward and easy-to-understand manner.
3. The most dependable reference source for students preparing for exams.
4. Students can use the solutions PDF to help them with their revisions.
How can I effectively use the RD Sharma Solutions for Class 10 Maths Chapter 13?
Subject experts at Kopykitab have prepared all of the answers to the textbook problems, so students may rely on RD Sharma Solutions for Class 10 Maths Chapter 13 resources for exam preparation. Students will be able to write exact and elaborate answers to the questions by knowing the answers provided in the solutions PDF and following the latest CBSE criteria.