
Explore general probability algebra with Venn diagrams, covering complement, intersection (A and B), and union (A or B), including P(A^c)=1−P(A) and P(A∪B)=P(A)+P(B)−P(A∩B), while avoiding double counting.
Learn how exhaustive events and mutually exclusive and exhaustive (MEE) sets define the sample space, using die examples and visuals to distinguish ME, MEE, and non-exhaustive combos.
Explore conditional probability by computing P(A|B) as P(A∩B)/P(B), and visualize how dependence, independence, and mutual exclusivity shape outcomes in the sample space.
Fundamentals of Probability – FRM Part I – Quantitative Analysis
Probability is one of the most important building blocks of the FRM Part I Quantitative Analysis syllabus. A strong understanding of probability is essential not only for the FRM examination but also for careers in risk management, finance, banking, investment analysis, and data analytics.
This course is designed to help you master the fundamentals of probability from the ground up. Whether you are a beginner or an FRM aspirant looking for an exam-focused revision, this course explains every concept in a simple, intuitive, and practical manner.
Throughout the course, you'll learn how to solve probability problems confidently using step-by-step explanations, visual illustrations, and numerous FRM-style examples. The emphasis is on understanding concepts rather than memorizing formulas.
What you'll learn
Fundamentals of probability and random experiments
Sample spaces and events
Basic probability rules and counting techniques
Conditional probability and independence
Bayes' Theorem and its applications
Joint, marginal, and conditional probabilities
Probability distributions and their practical interpretation
FRM exam-style numerical problems and shortcuts
Common mistakes and effective problem-solving strategies
Why take this course?
Covers the complete Probability reading for FRM Part I Quantitative Analysis.
Beginner-friendly explanations with no prior probability knowledge required.
Includes practical examples and exam-oriented numerical questions.
Focuses on conceptual clarity to help you tackle difficult FRM questions with confidence.
Suitable for self-paced learning and quick revision before the exam.
Who should enroll?
FRM Part I candidates
Students of finance, economics, mathematics, engineering, and statistics
Banking, investment, and risk management professionals
Anyone interested in learning probability for quantitative finance and risk management
By the end of this course, you'll have a solid understanding of probability concepts and the confidence to solve FRM Part I probability questions accurately and efficiently.