in a group of student ,100 student know hindi,50 know english and 25 know both . each of the students know either hindi and english . How many students are there in the group?
Answers
Answered by
2
Let H and E is the set of students who know Hindi and English respectively.
n(H) = 100, n(E) = 50 and n(H ∩ E) = 25
Use formula
n ( H ∪ E ) = n (H ) + n ( E ) – n ( H ∩ E)
Plug the values we get,
= [100 + 50 - 25]
⇒ 125
Therefore, there are 125 students in the group.
n(H) = 100, n(E) = 50 and n(H ∩ E) = 25
Use formula
n ( H ∪ E ) = n (H ) + n ( E ) – n ( H ∩ E)
Plug the values we get,
= [100 + 50 - 25]
⇒ 125
Therefore, there are 125 students in the group.
Answered by
1
Total no. Of students = 100
Know hdi = 50
Know both = 25
Those know only hdi =50-25 = 25
So those who know English will be
25+25+x =100
X=50
So 50 know only English
Hope it was helpful
Know hdi = 50
Know both = 25
Those know only hdi =50-25 = 25
So those who know English will be
25+25+x =100
X=50
So 50 know only English
Hope it was helpful
Similar questions
English,
7 months ago
Social Sciences,
7 months ago
English,
1 year ago
English,
1 year ago
India Languages,
1 year ago
India Languages,
1 year ago