A bag contains tickets numbered 11, 12, 13, ..., 30. A ticket is taken out from the bag at random. Find the probability that the number on the drawn ticket
(i)is a multiple of 7
(ii)is greater than 15 and a multiple of 5.
Answers
Answered by
79
SOLUTION :
Given : Tickets marked with numbers from 11 to 30
Total number of outcomes = 20
(i) Let E1 = Event of getting a multiple of 7
Numbers which is multiple of 7 are = 7,14,21,28
Number of outcome favourable to E1 = 4
Probability (E1) = Number of favourable outcomes / Total number of outcomes
P(E1) = 4/20 = 1/5
Hence, the required probability of getting a number which is multiple of 7 , P(E1) = 1/5 .
(ii) Let E2 = Event of getting a number which is greater than 15 and a multiple of 5..
Numbers which is greater than 15 and a multiple of 5 = 20, 25, 30
Number of outcome favourable to E2 = 3
Probability (E2) = Number of favourable outcomes / Total number of outcomes
P(E2) = 3/20
Hence, the required probability of getting a number greater than 15 and a multiple of 5 , P(E2) = 3/20
HOPE THIS ANSWER WILL HELP YOU ...
Answered by
15
So the right answer is i)1/5
ii)3/20
ii)3/20
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