In a class, there are 18 girls and 16 boys. The class teacher wants to choose one pupil for class monitor. What she does, she writes the name of each pupil on a card and puts them into a basket and mixes thoroughly. A child is asked to pick one card from the basket. What is the probability that the name written on the card is:
(i)the name of a girl
(ii)the name of a boy?
Answers
Answered by
17
SOLUTION :
Given : Number of girls in a class = 18 and Number of boys in a class =16
Total number of students in the class 18 + 16 = 34
Total number of outcomes = 34
(i) Let E1 = Event of getting the name of a girl
Number of girls in a class = 18
Number of outcome favourable to E1 = 18
Probability (E1) = Number of favourable outcomes / Total number of outcomes
P(E1) = 18/34 = 9/17
Hence, the required probability of getting the name of a girl , P(E1) = 9/17.
(ii) Let E2 = Event of getting the name of a boy
Number of boys in a class = 16
Number of outcome favourable to E2 = 16
Probability (E2) = Number of favourable outcomes / Total number of outcomes
P(E2) = 16/34 = 8/17
Hence, the required probability of getting the name of a boy , P(E2) = 8/17.
HOPE THIS ANSWER WILL HELP YOU…
Answered by
7
hey mate here is your answer ✌♥✌
let s be the sample space
so,n(s)=18+16
=34
now let E1 be the event that the picked card have a name of boy
so n(E1)=16
now
p(E1)=n(E1)/n(s)
=16/34
=8/17
now let E2 be the event that the picked card have a name of girl
so n(E2)=18
now
p(E2)=n(E2)/n(s)
=18/34
=9/17
hope it will help you
mark me brainliest ✌✌✌✌
let s be the sample space
so,n(s)=18+16
=34
now let E1 be the event that the picked card have a name of boy
so n(E1)=16
now
p(E1)=n(E1)/n(s)
=16/34
=8/17
now let E2 be the event that the picked card have a name of girl
so n(E2)=18
now
p(E2)=n(E2)/n(s)
=18/34
=9/17
hope it will help you
mark me brainliest ✌✌✌✌
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