This problem involves calculating an unknown value based on the average amount paid by a group.
The average is calculated as the total sum divided by the number of items. In this case:
$ \text{Average Bill} = \frac{\text{Total Bill Amount}}{\text{Number of Friends}} $
Using the average formula, the total bill is:
$ \text{Total Bill Amount} = \text{Average Bill} \times \text{Number of Friends} $
$ \text{Total Bill Amount} = 210 \times 5 = 1050 $ So, the total bill was Rs. 1050.
The total bill is the sum of the amounts paid by all friends:
$ \text{Total Bill Amount} = (\text{Amount paid by 4 friends}) + (\text{Amount paid by fifth friend}) $
$ 1050 = 800 + x $
Solve for \(x\):
$ x = 1050 - 800 $
$ x = 250 $
Therefore, the fifth friend paid Rs. 250.
The average height of 20 students of class 8 is 152 cm and the average height of 15 students of class 9 is 168 cm. What is the average height (to the nearest cm) of the students of both classes?
The average of 4, 6, 8, 12 and x is 7 and the average of x, 9, 13, 15 and y is 9. What is the value of 2x - 3y?
The average weight of 20 girls in a school was 52 kg. Two new students of weight 54 kg and 50 kg were admitted. The ratio of this new average to the old one is:
If the average of two numbers is 13 and the square root of their product is 12, then the difference between the numbers is:
If the average of 5 consecutive odd integers in increasing order is 11 , then the average of the last 3 of them is: