A dice is tossed once. Find the probability of getting
(i) a number 5
(ii) a number greater than 5
(iii) a number less than 5
(iv) an odd number
(v) an even number
(vi) a number greater than 6
Total number of outcomes = 6
n(S) = 6
(i) An event of getting a number 5
n(E) = 1
Probability =n(E)/n(S) =1/6
(ii) An event of getting a number 5 greater than 5, i.e., 6
n(E) = 1
Probability =n(E)/n(S) =1/6
(iii) An event of getting a number less than 5, i.e., 1, 2, 3 and 4.
n(E) = 4
Probability =n(E)/n(S) =4/6=2/3
(iv) An event of getting an odd number, i.e., 1, 3 and 5.
n(E) = 3
Probability =n(E)/n(S) =3/6=1/2
(v) An event of getting an even number, i.e., 2, 4 and 6.
n(E) = 3
Probability =n(E)/n(S) =3/6=1/2
(vi) An event of getting a number greater than 6, i.e., Nil.
n(E) = 0
Probability =n(E)/n(S) =0/6= 0