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The answer depends on the meaning of the word "subtraing" which is not recognised.

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0negetive integers are not closed under addition but positive integers are.

Rule 1: The term is integer, not interger.Rule 2: The answer depends on what you want to do with it or them.

One rule is that the product of two integers with unlike signs will have a minus sign for the product.

The rule in dividing integers is to divide the absolute values. Two positive integers or two negative integers equals positive product. If one integer is positive and the other is negative, the product is negative.

While solving problems with large integers, don't always rely on the number line. Using integer arithmetic we can solve the problem of large integer. We need a rule for subtracting integers and the rule is: Rule: To subtract an integer, add its opposite.

When dividing numbers that are different the answer will be negative.

The sum is positive.

use the number line

안녕하세요.

The answer is always positive (or 0).

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To subtract integers u use kcc aka keep change change on the sighn and then u subtract normaly.

The general rule is that they are both on the same side of zero on the number line.

Subtract and the Keep the sign of the one that has more

The answer is a positive number.

The answer is a positive number.

how do you evaluate 5 - 7

integer multiply integer divide 360

The result in such cases is always negative.

if the signs are the same you must add its opposite.

if both have the same sign the answer is positive, if they have different signs the answer is negative.

Adding Integers To add integers, one must consider the following two rules to be a successful. If you want to think of it on the number line you start from 0 and when you add a positive number you...

If the integers are the same, then the sum is always zero.If the integers are different, then the sum is never zero.If there's no rule governing the choice of integers, then the sum is sometimes zero.By the way . . . we're talking about 'integers', not 'intergers'.

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