In a school, all students play either football or cricket or both. If 250 play football, 300 play cricket and 120 play both the games, then the number of students who play football only are ___.

180

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150

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130

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120

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Solution

The correct option is C
130

n(F) = 250, n(C) =300, $n (F \cap C)$ =120

n(only football) = n(F) - $n (F \cap C)$

= 250 – 120

= 130

Hence (C)

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In a school, all students play either football or cricket or both. If 250 play football, 300 play cricket and 120 play both the games, then the number of students who play football only are ___.

The correct option is C 130 n(F) = 250, n(C) =300, n(F∩C) =120 n(only football) = n(F) - n(F∩C) = 250 – 120 = 130 Hence (C)

The correct option is C
130

n(F) = 250, n(C) =300, $n (F \cap C)$ =120

n(only football) = n(F) - $n (F \cap C)$

= 250 – 120

= 130

Hence (C)