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What are three consecutive numbers who add up to 154?
Oh, dude, you're really making me do math right now? Fine, fine. So, the three consecutive numbers that add up to 154 are 50, 51, and 52. They're like the three musketeers of math, always sticking together and causing trouble.
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.
What are Three consecutive odd numbers with a sum of 51?
15,17,19
If 3 consecutive numbers add up to 51 what are the numbers?
54
What are four consecutive numbers that add up to 210?
The numbers are 51, 52, 53 and 54.
What are three consecutive numbers whose sum is 156?
The numbers are 51, 52 and 53.
Which 3 consecutive numbers add up to 51?
54
Can you find 4 consecutive prime numbers that add up to 220?
Yes; they are 51, 53, 57, 59.
What three numbers add up to 40?
70, -81, 51
What is the average of 51 52 on 56?
The average of the numbers 51, 52, and 56 is 53. To get the average you would add all three numbers and then divide by three.
If three consecutive numbers have a sum of 150 what are the three consecutive numbers?
Let's denote the three consecutive numbers as x, x+1, and x+2. Since the sum of these three numbers is 150, we can write the equation x + (x+1) + (x+2) = 150. Simplifying this equation gives us 3x + 3 = 150. Solving for x, we get x = 49. Therefore, the three consecutive numbers are 49, 50, and 51.
What three consecutive odd numbers have a product of 29667?
Let's assume the first odd number is x. Then the next two consecutive odd numbers would be x + 2 and x + 4. The product of these three numbers is x(x + 2)(x + 4) = 29667. By trial and error, we find that x = 51 satisfies this equation. Therefore, the three consecutive odd numbers are 51, 53, and 55.
