The following is an example of consecutive integer problems.
Example 1: Consecutive Integer Problem
The sum of the least and greatest of 3 consecutive integers is 60. What are the values of the 3 integers?
Solution:
Step 1: Assign variables : Let x = least integer x+ 1 = middle integer x + 2 = greatest integer
Translate sentence into an equation.
Sentence: The sum of the least and greatest is 60.
Rewrite sentence: x + (x + 2) = 60
Step 2: Solve the equation
Combine like terms 2x + 2 = 60
Isolate variable x2x =58
Step 3: Check your answer 29 + 29 + 2 = 60
The question wants all the 3 consecutive numbers: 29, 30 and 31
Answer: The 3 consecutive numbers are 29, 30 and 31.
pato c napano
1.2 is itself not an integer, so no integer is consecutive with it.
consecutive integers
x + 1 would be a consecutive integer where x is an integer.
The first integer is 17.
If n is one integer, then the consecutive integer to it is n+1, and the next is n+2 and so on.
no solution. If you solve for x (where x is the first integer) the answer is a fraction, which is not an integer.
1.2 is itself not an integer, so no integer is consecutive with it.
consecutive integers
x + 1 would be a consecutive integer where x is an integer.
The first integer is 17.
12 x 13 = 156 How to find the answer: If x is the first integer, then x+1 is the next consecutive integer. so x(x+1) = 156 or x^2 + x -156 =0 solve the quadratic equation for x.
The sum of three consecutive integers is -72
If n is one integer, then the consecutive integer to it is n+1, and the next is n+2 and so on.
3
An integer is a whole number, therefore 0.09 is not an integer
Your question is not well formed, but i assume you mean 3 consecutive integers that sum to -363. If that is the case solve the following equation: (n-1) + (n) + (n+1) = -363 to give you the middle integer.
Oh, isn't that a happy little math problem! To find the first integer, you can use a simple formula. Since the sum of 4 consecutive integers is 182, you can divide 182 by 4 to find the average value of the integers. Then, you can work backwards to find the first integer. Just remember, there are no mistakes in math, only happy little accidents!