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What is the sum of three consecutive even number if the middle numbers is 34?
Wiki User
∙ 6y ago
You may mean: 32+34+36 = 102
Wiki User
∙ 6y ago
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How do you find the sum of the three consecutive numbers?
Their sum is three times the middle number.
What is the sum of three consecutive whole numbers?
The sum of three consecutive whole numbers is equal to three times the middle number. For example, if the middle number is "x", then the sum is equal to x + (x - 1) + (x + 1), which simplifies to 3x.
What are three consecutive numbers whose sum is 57?
Since 57/3 = 19, we know that the middle number has to be 19. The other numbers will be the numbers contiguous to 19. Therefore, the three consecutive numbers which add up to 57 are: 18 + 19 + 20 = 57
What is The sum of three consecutive odd numbers is 39?
The middle number must be one third of 39, ie 13. The other numbers are thus 11 and 15.
What are 3 consecutive numbers whose sum is 125?
That doesn't work. The number has to be divisible by three. Any three consecutive numbers add up to a multiple of three.
How do you find the sum of the three consecutive numbers?
Their sum is three times the middle number.
Why is 3 consecutive numbers added together the same as the number in the middle times 3?
6
What is always the sum of three consecutive whole numbers?
The sum of 3 consecutive whole numbers is always equal to 3 times the middle number in that sequence.
What is the sum of three consecutive whole numbers?
The sum of three consecutive whole numbers is equal to three times the middle number. For example, if the middle number is "x", then the sum is equal to x + (x - 1) + (x + 1), which simplifies to 3x.
Three consecutive whole numbers are such that the square of the middle number is greater than the product of the other two by 1 Find the middle number?
four
Three consecutive numbers that add up to a multiple of three?
EVERY three consecutive numbers add to a multiple of 3: Proof: numbers are n, n + 1 and n + 2. The total is 3n + 3 or 3(n + 1) This means that for any three consecutive numbers, the total is 3 times the middle number.
What are three consecutive numbers whose sum is 57?
Since 57/3 = 19, we know that the middle number has to be 19. The other numbers will be the numbers contiguous to 19. Therefore, the three consecutive numbers which add up to 57 are: 18 + 19 + 20 = 57
How do you find three consecutive numbers whose sum is 72?
Divide 72 by 3, this equals 24. This is the middle of the three numbers, so the answer is 23, 24 and 25. This works with finding any odd amount of consecutive numbers that sum up to another number.
The sum of three consecutive number is 120 what is the smallest of the three numbers?
The smallest consecutive three numbers that total 120 are... 39, 40 & 41.
What are three consecutive even integers whose sum is negative one hundred and eighty-six?
-- method -- We need X numbers which are consecutive, so the middle number will be 1/ X of the total. Divide the sum of the numbers by the number of numbers ... in this case divide 186 by 3. The numbers are to be consecutive and even, so subtract 2 from the number go get one of the numbers and add 2 to the number to get the other number. You now have three numbers which are even and consecutive. Now, place a minus sign in front of them, to turn them into negative numbers For instance 12, 14 and 16 are three consecutive numbers whose sum is 42. -12, -14 and - 16 are three consecutive even integers whose sum is -42 Now you know all you need to solve the problem.
The sum of 3 consective numbers is divisible by 3?
Any three consecutive integers are divisible by three because it can be shown that the sum divided by three is the middle number.
What are three consecutive integers adding up to 51?
First find the number which is 1/3 of 51. This is 17. Thus any three numbers which average 17 will always add up to 51. For the numbers to be consecutive and have an average of 17, the middle number must be 17 and the two remaining numbers are 17-1 and 17+1 ie 16 and 18. So the three consecutive numbers are 16, 17 and 18.
