Question
Total number of students who play exactly 1 more game
along with Cricket are how much more or less than total number of students who play exactly 2 more game along with Football? Read the passage given below and answer the following questions. A school has a total of 990 students. Each student has to select at least 1 sport among Cricket, Football and Badminton. Students who play only Badminton are 50% of students who play only Football and ratio of students who play only Cricket to students who play only Badminton is 5:2. Students who play all 3 games together are 50% of students who play only Badminton. Students who play both Cricket and Badminton together are equal to students who play both Football and Badminton but not Cricket. Students who play both Cricket and Football but not Badminton are 50% more than students who play all 3 games together. Students who play both Cricket and Football but not Badminton are 50% of students who play both Football and Badminton together.Solution
Let students who play only Football be 20x. So, students who play only Badminton = 10x And, students who play only Cricket = 25x Now, students who play all 3 games together = 5x Now, students who play Cricket and Football but not Badminton = 7.5x And, students who play Football and Badminton together = 15x Now, students who play Football and Badminton but not Cricket = 10x Now, students who play both Cricket and Badminton together = 10x So, students who play Cricket and Badminton but not Football = 5x According to question, => 25x + 7.5x + 20x + 5x + 5x + 10x + 10x = 990 => x = 12 Total number of students who play exactly 1 more game along with Cricket = 90 + 60 = 150 Total number of students who play exactly 2 more game along with Football = 60 Required difference = 150 β 60 = 90
A box contains the coins of 5p, 10p and 25p are in the ratio 3:4:6. If there is Rs. 82 in all, how many 10p coins are there?
βPβ had four Rs. 500 notes and a certain number of Rs. 50 notes with him while βQβ had eleven Rs. 200 notes and one Rs. 500 note with him. Later...
Three numbers βAβ, βBβ and βCβ are such that βAβ is half of βBβ and βCβ is equal to average of βAβ and βBβ. If sum of th...
The number of chocolates in boxes 'A', 'B', and 'C' are in the ratio 4:7:9. Combined in all 3 boxes, the total is 140 chocolates. If 4 chocolates are tr...
An amount is distributed among A, B, C, and D in the ratio 4:6:7:5 respectively. If the amount received by B is Rs. 1,200 , then find the amount receive...
A bag contains one-rupee, two-rupee and five-rupee coins in the ratio 4:3:2 respectively. If the sum of denominations of all the coins in the bag is Rs....
- The mean proportional of 18 and 2 is _____.
Ratio of males to females in village βAβ and village βBβ is 3:4 and 5:6, respectively and number of females in village βBβ is 25% more than ...
A sum of Rs.2400 is distributed among A, B, C in the ratio of 3:7:10. What is the total amount received by A and B?