We know that sample space S on throwing a dice is S=(1,2,4,5,6]
∴ Total number of cases (possible outcomes) n(S)=6
Event E: Getting a number greater than 4,
E={5,6}Number of favourable Gases =n(E)=2
∴P(E)=n(S)n(E)=62=31
Solution:-
(a) A number greater than 4
First we should see the numbers greater than 4 = 5, 6 => 2 numbers
The total possible outcomes
= 2/6
(When simplified )
=1/3
∴ Probability = 1/3
(b) An even number
First we should see the even number= 2, 4, 6 => 3 numbers
= 3/6
=1/2
∴ Probability = 1/2
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We know that sample space S on throwing a dice is S=(1,2,4,5,6]
∴ Total number of cases (possible outcomes) n(S)=6
Event E: Getting a number greater than 4,
E={5,6}Number of favourable Gases =n(E)=2
∴P(E)=n(S)n(E)=62=31
Solution:-
(a) A number greater than 4
First we should see the numbers greater than 4 = 5, 6 => 2 numbers
The total possible outcomes
= 2/6
(When simplified )
=1/3
∴ Probability = 1/3
(b) An even number
First we should see the even number= 2, 4, 6 => 3 numbers
The total possible outcomes
= 3/6
(When simplified )
=1/2
∴ Probability = 1/2