A simple online tutorial to learn how to calculate the conditional probability of a venn diagram.

A={0.2,0.2,0.1,0.07} B={0.05,0.05,0.01,0.03} C={0.2,0.06} In Venn diagram,the sets A,B,C are represented as

Probability of A is represented as P(A)
P(A) is calculated by adding all values of the set A.
**P(A)**=0.2+0.2+0.1+0.07=**0.57**
In venn diagram, P(A) is pictorially represented as

Probability of B is represented as P(B)
P(B) is calculated by adding all values of the set B.
**P(B)**=0.05+0.05+0.01+0.03=**0.14**
In venn diagram, P(B) is pictorially represented as

Probability of AUB is represented as P(AUB)
**P(AUB)**=P(A)+P(B)=0.57+0.14=**0.71**
In venn diagram, P(AUB) is pictorially represented as

Probability of A∩B is represented as P(A∩B)
**P(A∩B)**=0.2+0.06=**0.26**
In venn diagram, P(A∩B) is pictorially represented as

Probability of A^{c} is represented as P(A^{c})
**P(A ^{c})**=1-P(A)=1-0.57=

Probability of B^{c} is represented as P(B^{c})
**P(B ^{c})**=1-P(B)=1-0.14=

Probability of AUB^{c} is represented as P(AUB)^{c}
**P(AUB) ^{c}**=1-P(AUB)=1-0.71=

Probability of A∩B^{c} is represented as P(A∩B)^{c}
**P(A∩B) ^{c}**=1-P(A∩B)=1-0.26=

Probability of (A^{c}∩B^{c})^{c} is represented as P(A^{c}∩B^{c})^{c}
**P(A ^{c}∩B^{c})^{c}**=1-P(A)-P(B)+P(A∩B)=1-0.57-0.14+0.26=