👉

Did you like how we did? Rate your experience!

Rated 4.5 out of 5 stars by our customers 561

Award-winning PDF software

review-platform review-platform review-platform review-platform review-platform

Video instructions and help with filling out and completing Will Form 2220 Consecutive

Instructions and Help about Will Form 2220 Consecutive

Hi, today in this video of learn to make equations, we have a new problem. In this problem, the statement says the sum of three consecutive numbers is 225. The task is to find the numbers. So, what are consecutive numbers? Consecutive numbers are the numbers which appear one after another without any gap. For example, if we start with natural numbers, 6, 7, 8 are consecutive numbers. Similarly, 4, 5, 6 are also consecutive numbers. If we talk about 6, 7, 8, they are also consecutive numbers. In consecutive numbers, any number is 1 more than its previous number and 1 less than its next number. Now, let's concentrate on the problem statement and make equations. They are saying the sum of three consecutive numbers is 225. Let's assume that the first number of those three consecutive numbers is represented by X. The second number will be X + 1. The third number will be X + 2. So, the three consecutive numbers will be X, X + 1, and X + 2. They are saying that the sum of these three numbers is 225. Therefore, we can write the equation as follows: X + (X + 1) + (X + 2) = 225. Now, we add all the like terms: 3X + 3 = 225. From here, we can solve for X. 3X = 225 - 3. 3X = 222. X = 74. Now, let's find the three consecutive numbers. If we substitute X = 74, we get: The first number is 74. The second number is 74 + 1 = 75. The third number is 74 + 2 = 76. If we add these three numbers, their sum is 225, verifying the solution. So, the three consecutive numbers with a sum of 225 are 74, 75, and...