A class has 50 student ,each student likes either cricket or football or both .Sixteen students like both the games .Find the number of students who like exactly one game .

In a class,each student likes either cricket or football,40% of the students like football,80% of the students like cricket.The number of students who like only cricket is 40 more than the number of students who like only football. Then the strength of the class is:

In a class, each student likes either cricket or football 40% of the students like football. 80% of the students like cricket. The number of studnets who like only cricket is 40 more than the number of students who like only football. What is the strength of the class?

In a class of 60 students, 25 students play cricket and 20 students play tennis and 10 students play both the games. Find the number of students who play neither.

In a class of 60 students , 25 students play cricket and 20 students play tennis and 10 students play both the games. Find the number of students who play neither.

In a class of 60 students , 25 students play cricket and 20 students play tennis and 10 students play both the games. Find the number of students who play neither.

In a class there are 115 students of which 65 like cricket, 45 like football and 42 like hockey, 20 like both football and cricket, 25 like both cricket and hockey and 15 like both hockey and football. Further 8 of the students like all the three games. Number of students who like exactly one game

In a class of 60 students, 25 students play cricket, 20 students play tennis and 10 students play both games. Find the number of students who play neither.

In a class there are 115 students of which 65 like cricket, 45 like football and 42 like hockey, 20 like both football and cricket, 25 like both cricket and hockey and 15 like both hockey and football. Further 8 of the students like all the three games. Number of students who like exactly two games

In a class of 60 students, 25 students play cricket and 20 students play tennis and 10 students play both the games, then the number of students who play neither is