The first 4 consecutive integers can be written as the following:
From the problem the we get the following equation:
2*(X)*(X+3) - {(X)*(X+3)} = 4
2X2+6X - X2 - 3X = 4
X2 + 3X - 4 = 0
Factoring this quadratic equation is (X+4)(X-1) = 0
So the 1st positive integer is X-1 = 0 or X=1
and the other integers is 2,3,4
----Comment by Kirbysuper----
But... those integers aren't positive numbers... in the question, it says to find 4 consecutive positiveintegers.
6,8,10,12
-1
They are 6, 8, 10 and 12.
You can solve this in two ways.1) Trial and error. That is, try multiplying two consecutive integers; if the product is too large, try smaller integers; if the product is too small, try larger consecutive integers. 2) Call the two consecutive integers "n" and "n+1", and solve the equation: n(n+1)=210
4,6,8,10
There are no two consecutive even integers, consecutive odd integers, or consecutive integers that satisfy that relationship.
There are no such integers.
Two negative consecutive odd integers that have a product of 63 are -7 and -9. -7 is larger than -9. -7 is the answer.
Divide the sum of the two consecutive odd integers by 2: 156/2=78. The two consecutive odd integers will be one more and one less than 78, so the smaller will be 77 and the larger will be 79.
12 and 13.
The integers are 10 and 11.
The larger integer is 30. The smaller is 28.
x+3 and x+4 would be consecutive integers.