November 27, 2024
Explanation:
Hint: [Q.41-Q.45) Common Solution
A | B | C | Total | |
---|---|---|---|---|
S1 | win 19 | loose 1 | loose 0 | 20 |
S2 | loose 7 | loose 5 | win 8 | 20 |
S3 | loose 6 | loose 6 | win 8 | 20 |
S4 | loose 9 | win 11 | loose 0 | 20 |
S5 | loose 8 | win 12 | loose 0 | 20 |
Total | 49 | 35 | 16 | 100 |
From point (2), we can conclude that C must have 8 votes each in S3 and S4, that so as up to 16. It also means C did not get any votes in S1, S2 and S5. It also implied that B must have win S4and S5 constituencies as ‘A’ has won only in S1. Now in S3 and S4, possible combination of votes A and B can be (5, 7), (7, 5) or (6, 6) in that order respectively.
By doing hit and trial, we can come to a conclusion that B must have win 11 and 12 votes in S4and S5 respectively. And also, it must have received 1, 5 and 6 votes in S1, S2 and S2 constituency from point (3).
From the completed table we can see, B got lower number of votes compared to A and C only in S2. Ans.
41 (d)
42 (d)
43 (d)
44 (d)
45 (c)