Multiplication Theorem of Probability | Examination Questions | Dr. Ruchi Khandelwal

Multiplication Theorem or Multiplicative law of Probability Case i When events are independent The multiplication theorem states that if two events A and B are independent, the probability that they both will occur is equal to the product of their individual probabilities, P(A and B) = p(A) x p(B) The theorem can be extended to three or more independent events. Thus P(A, B and C) = p(A) x p (B) x p(c) When events are dependent If A and B are so related that the occurrence of B is affected by the occurrence of A, Then A and B are called dependent events. The probability that both the dependent events A and B will occur is given by P(A and B) = P (A) x P(B/A) or P(A and B) = P(B) x P(A/B) P(A and B and C) = P(A) x P(B/A) x P(C/ A and B) Related videos 👉    • Probability  At least One | Examination Qu...      • Addition Theorem of Probability | Examinat...      • Marginal, Joint and Conditional Probabilit...   Follow us on Facebook 👉Rtutor hub Follow us on Twitter 👉@rtutorhubruchi Follow us on Instagram👉Dr_ruchi_khandelwal #MultiplicationTheoremofProbability #multiplicationthoerem