There are 30 scouts and 20 guides in a school. In another school there are 20 scouts and 15 guides. From each school, one student among them is to be selected for participation in a seminar. a. What is the total number of possible selections? b. What is the probability of both being Scouts ? c What is the probability of both being Guides ? d What is the probability of one scout and one guide ?
Answers
Step-by-step explanation:
this is the correct answer ok bro
Marke me as branlist
Given that,
There are 30 scouts and 20 guides in a school. In another school there are 20 scouts and 15 guides.
Solution - (a)
The total number of possible selections are 50×35 = 1750
Solution - (b) What is the probability of both being Scouts?
Number of scouts in first school = 30
Total number of students = 50
So, Probability of selecting a scout = 30/50 = 3/5
Now, Number of scouts in second school = 20
Total number of students = 35
So, Probability of selecting a scout = 20/35 = 4/7
Thus,
Required Probability of both being Scouts is
Solution - (c) What is the probability of both being Guides ?
Number of guides in first school = 20
Total number of students = 50
So, Probability of selecting a scout = 20/50
Now, Number of guides in second school = 15
Total number of students = 35
So, Probability of selecting a guides = 15/35 = 3/7
Thus,
Required Probability of both being guides is
Solution - (d) What is the probability of one scout and one guide ?
Number of scouts in first school = 30
Total number of students = 50
So, Probability of selecting a scout = 30/50 = 3/5
Now, Number of scouts in second school = 20
Total number of students = 35
So, Probability of selecting a scout = 20/35 = 4/7
Number of guides in first school = 20
Total number of students = 50
So, Probability of selecting a scout = 20/50
Now, Number of guides in second school = 15
Total number of students = 35
So, Probability of selecting a guides = 15/35 = 3/7
Thus,
Required Probability is