Question
The average weight of 20 students in a class is 52 kg.
Two students leave the class, and their combined average weight is 40 kg. Subsequently, six new students join the class. After these changes, the average weight of the students decreases by 0.75 kg compared to the original average. Determine the average weight of the six new students.Solution
Total weight of 20 students = 20 X 52 = 1040 kg Total weight of 2 students who left the class = 2 X 40 = 80 kg So, the total weight of 18 remaining students = 1040 - 80 = 960 kg Let the average weight of the 6 new students who joined the class be 'y' kg So, new total weight after 6 new students joined the class = 960 + 6 X y = (960 + 6y) kg New total number of students = 20 - 2 + 6 = 24 New average weight of the 24 students = 52 - 0.75 = 51.25 kg So, we have, (960 + 6y) = 24 X 51.25 Or, 960 + 6y = 1230 So, y = (1230 - 960) ÷ 6 Or, y = 45
49.99% of 639.99 + 159.98% of 49.99 = ?2
78% of 1450 + 26² = ? + 1323 ÷ 17
20.99 × √4.09 × 30.09 = ? × √195.99 × 15.09
(10.013 – 12.04) = ? + 7.98% of 4999.98
A, B, and C can complete a piece of work separately in 10, 20 and 40 days, respectively. In how many days will the work be completed if A is assisted by...
? = {29.7% of (97.72 × 40.04)} ÷ 3.92
956.41 of 45.06% = ?
- What approximate value will come in place of the question mark (?) in the following question? (Note: You are not expected to calculate the exact value.)
14.96% of 120.03 - 107.99 + 88.93% of 199.87 = ?
The Average of P1, P2, and P3 is 60. Given that P1 is equal to 1/3rd of this average, what is the average value of P2 and P3?