The problem asks for the new average score of a batsman after excluding his highest score.
The batsman's average score across 20 innings is 42.
The total score of the batsman is calculated as:
Total Score = Average Score $\times$ Number of innings
Total Score = $42 \times 20 = 840$ runs
The highest score of 120 runs is removed.
When the highest score is excluded, the number of innings considered also decreases by one.
The new average is calculated using the adjusted total score and the new number of innings.
New Average Score = $\frac{\text{New total score}}{\text{New number of innings}}$
New Average Score = $\frac{720}{19}$
New Average Score $\approx 37.8947$
Rounding to two decimal places, the new average score is 37.89.
The average of 28 numbers is 77. The average of first 14 numbers is 74 and the average of last 15 numbers is 84. If the 14 th number is excluded, then what is the average of remaining numbers? (correct to one decimal places)
24 students collected money for donation. The average contribution was Rs. 50. Later on, their teacher also contributed some money. Now the average contribution is Rs. 56. The teacher’s contribution is:
Out of 6 numbers, the sum of the first 5 numbers is 7 times the 6 th number. If their average is 136, then the 6 th number is:
The average of five numbers is 30. If one number is excluded, then average becomes 31. What is the excluded number?
The average weight of 49 students in a class is 39 kg. Seven of them whose average weight is 40 kg leave the class and other seven students whose average weight is 54 kg join the class. What is the new average weight (in kg) of the class?