In a group of students, 100 students know Hindi, 50 know English and 25 know both. Each of
the students knows either Hindi or English. How many students are there in the group?
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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
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
HakamSingh:
thnks babes
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1
125. because first aside 25 from each. then add the one knowing hindi and English then add the remaining 25.
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