In a town of 840 persons, 450 persons read Hindi, 300 read English and 200 read both. Then the number of persons who read neither is
Given:
Total number of persons are 840
Persons who read Hindi and English are 450 and 300 respectively
Persons who read both are 200
To find: number of persons who read neither
Let U be the total number of persons, H and E be the number of persons who read Hindi and English respectively
n(U) = 840, n(H) = 450, n(E) = 300, n(H ∩ E) = 200
Number of persons who read either of them = n(H ∪ E)
= n(H) + n(E) – n(H ∩ E)
= 450 + 300 – 200
= 550
Number of persons who read neither
= Total – n(H ∪ E)
= 840 – 550
= 290
Hence, there are 290 persons who read neither Hindi nor English.
Couldn't generate an explanation.
Generated by AI. May contain inaccuracies — always verify with your textbook.