Oh, dude, that's an easy one. So, like, an integer greater than -6 and less than -3 would be -4 or -5. It's like, not rocket science, you know? Just a couple of numbers chillin' in that range.
The integer greater than -3 and less than 2 is -2. This is because it is the largest integer that is greater than -3 but still less than 2. In the number line, -2 falls between -3 and 2.
0 1 2 3 4
Positive integers are the counting numbers (1, 2, 3, 4, 5 and so on) greater than zero. Negative integers are their counterparts (-1, -2, -3, -4, -5 and so on) less than zero.
Positive integers are the counting numbers (1, 2, 3, 4, 5 and so on) greater than zero. Negative integers are their counterparts (-1, -2, -3, -4, -5 and so on) less than zero.
8 is greater than -38 > -3
The integer greater than -3 and less than 2 is -2. This is because it is the largest integer that is greater than -3 but still less than 2. In the number line, -2 falls between -3 and 2.
2
-3
30.
-3
3
It can be greater than, equal or less than the original integer. There are three possible values for the second integer: It is positive, in which case the result will be less than the original integer, eg 5 - 2 = 3 and 3 < 5;It is zero, in which case the result will be the same as the original integer, eg 5 - 0 = 5 and 5 = 5;It is negative, in which case the result will be greater than the original integer, eg 5 - -2 = 7 and 7 > 5.
-4
-2, -1, 0 ,1
When you subtract a negative integer from another integer, the result is greater than the original integer. This is because subtracting a negative is equivalent to adding its positive counterpart. For example, subtracting -3 from 5 (5 - (-3)) is the same as adding 3, resulting in 8, which is greater than 5.
-2, -1, 0 ,1
A counterexample to the statement "the difference of two integers is less than either integer" can be demonstrated with the integers 5 and 3. The difference is (5 - 3 = 2). Here, 2 is not less than either integer, as it is less than 5 but greater than 3. Thus, this example shows that the difference can be less than one integer but not the other.