Course Content

Course Content


A probability is a number that represents the possibility of an event occurring. Probabilities can be stated as percentages ranging from 0% to 100% or as proportions ranging from 0 to 1.

There are three kinds of conditional probabilities - mutually exclusive, exhaustive, and dependent. Mutual exclusivity means that there’s only one possible outcome for each outcome; Expansive means that all outcomes have been examined; Dependent means that the outcome is dependent on another event.

P(E) = [Number of favourable outcomes of E]/[total number of possible outcomes of E] is the probability of an occurrence E. 2. A sure occurrence or certain event has a probability of 1.

The addition, multiplication, and complement laws are the three basic rules of probability. The likelihood of event A or event B occurring is calculated using the addition rule, which is expressed as: P(A or B) = P(A) + P(B) - P(A and B)

Probability is a mathematical concept that describes the likelihood of something happening. Weather patterns, for example, are used by meteorologists to forecast the likelihood of rain. Probability theory is utilised in epidemiology to investigate the relationship between exposures and the risk of adverse health outcomes.

Recommended Courses

Share With Friend

Have a friend to whom you would want to share this course?

Download LearnVern App

App Preview Image
App QR Code Image
Code Scan or Download the app
Google Play Store
Apple App Store
598K+ Downloads
App Download Section Circle 1
4.57 Avg. Ratings
App Download Section Circle 2
15K+ Reviews
App Download Section Circle 3
  • Learn anywhere on the go
  • Get regular updates about your enrolled or new courses
  • Share content with your friends
  • Evaluate your progress through practice tests
  • No internet connection needed
  • Enroll for the webinar and join at the time of the webinar from anywhere