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An integer and its opposite are?

equidistant from zero on a standard number line


Why is it that when subtracting an integer gives the same result as adding the opposite?

Because of the definition of addition and subtraction. When looking at a real number line: when you add you move to the left or up, when you add the opposite of a number you move in the opposite direction.


Why is an integer sometimes less than its opposite?

An integer can be negative or positive, so if the integer is, let's say, -6. The opposite, or absolute value, of -6, is 6. So in this case, the opposite has more value than the actual integer. Does that answer the question? :D Best of luck, BrandonRocker98


The closet integer to left of 11.7 on the number line?

The closest integer to left of 11.7 on the number line is 11.


How do you graph an integer less than zero on a number line?

An integer less than 0 would be at the same distance from 0 as its positive equivalent, but would lie on the opposite side (left) of the 0.


What is the definition of a integer?

A positive integer is an integer to the right of zero on the number line. It is more then zero


What is the opposite integer of 4?

The opposite integer of 4 is -4. In mathematics, the opposite of a number is its additive inverse, which means the number that, when added to the original number, results in zero. Therefore, the opposite integer of 4 is -4 because 4 + (-4) = 0.


How do you find the greatest integer on a number line?

The way the number line is usually drawn, the greatest integer is the one that is to the right of all the others.


What is an integer number line?

a number line that has both a positive side and a negative side.


What is the definition of a positive integer?

A positive integer is an integer to the right of zero on the number line. It is more then zero


Is there a greatest integer on the real number line?

No. For any integer, you can add one to get an even greater integer.


How do you graph an integer on a number line?

you put a dot on the number.