In a group of 20 people, 8 read Hindi, 11 read English while 5 of them read none of these two. How many of them read Hindi and English both ?
Given,
n(h) = 8, n(e) = 11, n(e $$\cup$$ h) = 20 - 5 = 15......(1)
Where, n(h) = number of people who can read Hindi,
n(e) = number of people who can read English
n(e $$\cup$$ h) = Total number of people who can read both English and Hindi
n(e $$\cap$$ h) = n(e) + n(h) - n(e $$\cup$$ h).....(2)
Substitute equation (1) in (2)
n(e $$\cap$$ h) = 8 + 11 - 15 = 4
Hence, option CÂ is the correct answer.
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