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The average of six consecutive odd numbers, in increasing order, is 42. If the next five consecutive odd numbers are included, then what is the average of all the numbers?
In ascending order, three consecutive integers are placed in a way that sum of last two integers is 13 more than the first integer. What are three possible integers?
Each of the questions below consists of a question and two statements numbered I and II given below it. You have to decide whether the data provided in the statements are sufficient to answer the question. Read both the statements and give the answer. What is the smallest number of the six numbers? I. The average of six consecutive odd numbers is 8. II. The sum of six consecutive odd numbers is 48.
Given below is a question and two statements numbered I and II. You have to decide whether the data provided in the statements are sufficient to answer the question. Read both the statements and give the answer. What is the smallest number of the six numbers? I. The average of six consecutive odd numbers is 8. II. The sum of six consecutive odd numbers is 48.
If the average of 7 consecutive positive odd integers is P. Then what is the average of next seven consecutive off integers in terms of P?
The average of 5 consecutive integers starting with 'm' is n. What is the average of 6 consecutive integers starting with (m + 2)?
If the average of 5 consecutive integers is x then, find the average of next to next 5 consecutive integers.
Seven consecutive number starting from x which is an even number. Out of these seven if the difference between the sum of four consecutive odd numbers and the sum of three consecutive even numbers is 12. Find the average of next five consecutive odd numbers.
In a sequence of 8 consecutive integers, how much greater is the sum of the last four integers than the sum of the first four integers ?
In a sequence of consecutive integers, how much greater is the sum of the last four integers than sum of first four integers?