Read the following data carefully and answer the questions given below. The data shows the three different people (A, B & C) win or lose multiple games.
Total games win by B is 50 and the ratio of game win by A and games lose by B is 3:2 respectively. The ratio of total games loses by A to total games win by A is 4:3. The average of number of games lose by A and win by B is 105. Total games win by C is 20% more than total games loss of B and the ratio of total games win to lose by C is 4 : 5.
Find the average of total games win by A & B and total games lose by C.
Correct Answer :
96.67
Solution :
The correct option is 96.67.
Let us analyze the given information step-by-step to find the required values for people A, B, and C:
1. Data for Person B:
Total games won by B = 50.
We are given that the average of the number of games lost by A and games won by B is 105.
Games lost by A + 50 = 210
Games lost by A = 210 - 50 = 160.
2. Data for Person A:
The ratio of total games lost by A to total games won by A is 4 : 3.
Since games lost by A = 160:
Games won by A =
3. Data for Person B (Games lost):
The ratio of games won by A and games lost by B is 3 : 2.
Since games won by A = 120:
Games lost by B =
4. Data for Person C:
Total games won by C is 20% more than the total games lost by B.
Games won by C = 80 + (20% of 80) = 80 + 16 = 96.
The ratio of total games won to lost by C is 4 : 5.
Games lost by C =
5. Finding the Required Average:
We need to find the average of total games won by A & B and total games lost by C.
Games won by A = 120
Games won by B = 50
Games lost by C = 120
Hence, the average of total games won by A & B and total games lost by C is 96.67.
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