Intuition behind the independence of two set when probability of one set is 0

Question

I learnt that if probability of an event is 0 then this is indepe​​​​​​ndent of all other events and mathematics also second that statement.

Can anyone explain the intuition behind it

Comments

Yes thank you

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With due respect @srestha mam I beg to differ about this point --> "That means two has no intersection point".

If Two event has no intersection point then it is not the case of independence (Given Both Event has +ve probability)

 

 

 

 

 

 

 

Here suppose P(A) = 1/3 and P(B) = 2/3 initially

After sometime we know that Event A happen then I will change the probability of B from 2/3 to 0 and Hence A and B are not independent.

I think Independence has nothing to do with disjoint property 

Please correct me if I am wrong

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yes disjoint and independent are different

disjoint cannot occur in same time

good example

if A= prob of tail i.e. 1/2

B=prob of head i.e. 1/2

Then in disjoint event $P\left ( A\cap B \right )=1/2\times 1/2=1/4$

but for independent event $P\left ( A\cap B \right )=0$

because independent event cannot have any intersection point

https://math.stackexchange.com/questions/1832686/probability-are-disjoint-events-independent