Probability Range:
0≤ P(A) ≤ 1

Rule of Addition:
P (AuB)= P(A) + P (B)- P (A ∩ B)

Disjoint Events:
P (A ∩ B)= 0

3. University of British Columbia

Conditional Probability:
P (A | B)= P (A ∩ B)/ P(B)

Independent Events:
P (A ∩ B)= P(A). P(B)

Bayes Formula:
P (A | B)= P (B | A). P(A)/ P(B)

Click here to know more about the Probality Formulas and Questions [{ "selector": ".aoakl-a", "duration": "1000ms", "fill": "forwards", "delay": "0ms", "keyframes": [ {"offset": 0, "opacity": 0}, {"offset": 1, "opacity": "1"} ] }]

Probability Range:
0≤ P(A) ≤ 1

Rule of Addition:
P (AuB)= P(A) + P (B)- P (A ∩ B)

Disjoint Events:
P (A ∩ B)= 0

3. University of British Columbia

Heading 2

Rule of Complementary Events:
P(A’) + P(A)= 1

Conditional Probability:
P (A | B)= P (A ∩ B)/ P(B)

Independent Events:
P (A ∩ B)= P(A). P(B)

Bayes Formula:
P (A | B)= P (B | A). P(A)/ P(B)

Probability Range: 0≤ P(A) ≤ 1

Rule of Addition:P (AuB)= P(A) + P (B)- P (A ∩ B)

Disjoint Events:P (A ∩ B)= 0

3. University of British Columbia

Heading 2

Rule of Complementary Events:P(A’) + P(A)= 1

Conditional Probability:P (A | B)= P (A ∩ B)/ P(B)

Independent Events: P (A ∩ B)= P(A). P(B)

Bayes Formula:P (A | B)= P (B | A). P(A)/ P(B)

Probability Range:
0≤ P(A) ≤ 1

Rule of Addition:
P (AuB)= P(A) + P (B)- P (A ∩ B)

Disjoint Events:
P (A ∩ B)= 0

Rule of Complementary Events:
P(A’) + P(A)= 1

Conditional Probability:
P (A | B)= P (A ∩ B)/ P(B)

Independent Events:
P (A ∩ B)= P(A). P(B)

Bayes Formula:
P (A | B)= P (B | A). P(A)/ P(B)