The strenght of a class is 96 .In it 56 students like cricket and 40 students like football .Which of the following can ve concluded ?

In a class of 60 students, 40 students play cricket and only 30 students play football . The number of students who can play both cricket and football is

In a class of 35 students, each student likes to play either cricket or hockey . 24 students like to play cricket and 5 students like to play both the games, how many students play hockey ?

A survey of students was made to know which game they like. The data obtained in the survey is presented in the given pie diagram. If the total number of students are 1000 . i . How many students like cricket? ii how manystudents like football? iii how many students perfer other games?

In a class of 35 students, 24 students like cricket and 16 like football. If each student plays atleast one game, find how many students like both games ?

In a class of 35 students, 24 students like cricket and 16 like football. If each student plays atleast one game, find how many students like both games ?

A survey was conducted among 300 students. If was found that 125 students like play cricket, 145 students like to play football and 90 students like to play tennis, 32 students like to play exactly two games out of the three games. How many students like to play all the three games?

A survey was conducted among 300 students. If was found that 125 students like play cricket, 145 students like to play football and 90 students like to play tennis, 32 students like to play exactly two games out of the three games. How many students like to play exactly only one game?

There are 70 students in a class. Of them, 50 students like cricket. 35 like both cricket and football and some like only football. Select the Venn diagram that correctly represents the given information.

A survey was conducted among 300 students. It was found that 125 students like to play cricket. 145 students like to play football and 90 students like to play tennis, 32 students like to play exactly two games out of the three games. How many students like to play all three games?