Home
Class 14
MATHS
There are 4 consecutive odd numbers (...

There are 4 consecutive odd numbers `(x_1,\ x_2,\ x_3\ a n d\ x_4)` and three consecutive even numbers (`y_1,\ y_2\ a n d\ y_3)` . The average of the odd numbers is 6 less than the average of the even numbers. If the sum of the three even numbers is 16 less than the sum of the four odd numbers, what is the average of `x_1,\ x_2,\ x_3` and `x_4` ? (a) 30 (b) 38 (c) 32 (d) 34

Promotional Banner

Similar Questions

Explore conceptually related problems

The average of all odd numbers less than 100 is:

The sum of three consecutive even numbers is 28 more than the average of these numbers. Then the smallest of these three numbers is:

The average of four consecutive odd natural numbers is eight less than the average of three consecutive even natural numbers. If the sum of these three even numbers is equal to the sum of above four odd numbers, then the average of four original odd numbers is:

The average of three consecutive odd numbers is 12 more than one third of the first of these numbers. What is the last of the three numbers?

The average of three consecutive odd number is 45. What is the value of the highest number ?

The average of four consecutive even numbers is 27. Find the largest of these numbers.

The average of five consecutive odd numbers is 84 percent of the highest number. What is the sum of first two of these numbers?