state two events such that one has probability '0' and the other has probility'1' give reasons and support your answer with an example
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Answered by
68
events with probability 1
1.sun will rise in the east.
this has probability 1 because its a sure event.as sun will only rise in the east its definetely true.and as its true,it has probability 1.
events with probability 0
1.sun will rise in the west
this has probability 0 because its an impossible event.sun will only rise in the east whatever the reason might be .and as its false and will never happen,it has probability 0.
1.sun will rise in the east.
this has probability 1 because its a sure event.as sun will only rise in the east its definetely true.and as its true,it has probability 1.
events with probability 0
1.sun will rise in the west
this has probability 0 because its an impossible event.sun will only rise in the east whatever the reason might be .and as its false and will never happen,it has probability 0.
Answered by
27
example for probability as 1 :
⇒ The ice turns water when it is heated
reason - we know that when the ice is heated it would turn water not solid
∴ the probability is 1
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example for probability as 0 :
⇒ The ice turns ice again when it is heated
reason - we know that when the ice is heated it would turn water not ice
∴ the probability is 0
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Note : The probability would be 1 only when it is a universal, and the probability would be 0 only when it is inverse of a universal truth.
⇒ The ice turns water when it is heated
reason - we know that when the ice is heated it would turn water not solid
∴ the probability is 1
-----------------------------------------------------------------------------------------------------
example for probability as 0 :
⇒ The ice turns ice again when it is heated
reason - we know that when the ice is heated it would turn water not ice
∴ the probability is 0
````````````````````````````````````````````````````````````````````````````````````````````````````
Note : The probability would be 1 only when it is a universal, and the probability would be 0 only when it is inverse of a universal truth.
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