In a sports club there are 1200 members. The club has facilitics for only three types of sports- tennis, swimming and billiards. 880 members play tennis, 690 have joined swimming, 675 play billiards, 430 play both tennis and swimming, 345 do both swimming and play billiards, 460 play both billiards and tennis. 190 play all the three games. How many play two or more games!
Answers
Answer:
answer is 855
Step-by-step explanation:
430-190=240
345-190=155
460-190=270
now 240+155+270+190(play the all games)=855
Given:
Total members = 1200
Members playing all three= 190
Members playing tennis= 880
Members joined swimming= 690
Members playing billiards= 675
Members playing both tennis and swimming= 430
Members playing both billiards and swimming= 345
Members playing both billiards and tennis= 460
To find:
Members playing two or more games
Solution:
So, members playing only tennis and swimming= 430-190= 240
Members playing only billiards and swimming= 345-190= 155
Members playing only billiards and tennis= 460-190= 270
So, members playing only two games= 240+155+270= 665
So, members playing two or more games= Members playing only two games+ Members playing all the three games = 665+190= 855
Members playing two or more games is 855.