Table of Contents

Exercise 13.5 of NCERT Solutions for Class 12 Maths Chapter 13 – Probability focuses on the following topics:

**Bernoulli Trials and Binomial Distribution**

Bernoulli Trials:

- A random experiment’s trials are called Bernoulli trials if they meet these conditions:
- There is a finite number of trials.
- The trials are independent.
- Each trial has exactly two outcomes: success or failure.
- The probability of success remains constant for each trial.

**Binomial Distribution: **The problems in this exercise are based on Bernoulli trials and binomial distribution. Solving these questions will help you understand and master these concepts.

## NCERT Solutions for Class 12 Maths Chapter 13 Exercise 13.5 – Free PDF Download

### NCERT Solutions for Class 12 Maths Chapter Probability 13.5

Using the **NCERT solutions for Class 12 Maths Ch-13** Exercise 13.5 is highly recommended for CBSE students preparing for their exams. This chapter includes numerous exercises, one of which is Exercise 13.5, with solutions available in PDF format on this page. You can download these solutions from our website or app.

Infinity Learn subject matter experts have meticulously crafted these solutions according to CBSE guidelines. Students who thoroughly prepare with all the exercises in this chapter can easily excel in their exams. These **NCERT solutions** help students understand the types of questions that may be asked and the marks weightage for this chapter, aiding in effective preparation.

In addition to Exercise 13.5, the chapter contains many other exercises with numerous questions. All solutions are designed by subject matter experts, ensuring high quality. Students should refer to these solutions for superior preparation.

To score well in exams, it is essential to practice all solutions and solve all additional questions provided. Don’t delay—download the **NCERT solutions for Class 12 Maths** Chapter 13 Exercise 13.5 from the Infinity Learn website now for better exam preparation. If you have the Infinity Learn app on your phone, download the solutions through the app as well. These solutions can be accessed both online and offline.