The answer depends on which binary operation you mean when you say "combining". Addition, subtraction, multiplication, division, exponentiation, etc.
When multiplying integers with different signs, the rule is that the product will always be negative. For example, multiplying a positive integer by a negative integer results in a negative product. Conversely, multiplying a negative integer by a positive integer also yields a negative result. In summary, if the signs of the integers differ, the product is negative.
Opposite integers have the same magnitudes, but different signs. Examples of an opposite integers: 10 and -10, -298 and 298.
Depends on how large each integer is. +1-2 or +2-1. Different signs depending on the size of the integers.
When multiplying integers, multiplying by the same sign will always produce a positive integer. Such as a negative times a negative equals a positive. If the signs are different then the product will be a negative.
- 8/2= - 4====8/ -2= - 4=====Works that way as different signs implies a negative integer must be involved. Have you teacher explain this on the number line.
When multiplying integers with different signs, the rule is that the product will always be negative. For example, multiplying a positive integer by a negative integer results in a negative product. Conversely, multiplying a negative integer by a positive integer also yields a negative result. In summary, if the signs of the integers differ, the product is negative.
-- The product is an integer. -- If the original two integers are both positive, then the product is positive. -- If the original two integers have different signs, then the product is negative.
Opposite integers have the same magnitudes, but different signs. Examples of an opposite integers: 10 and -10, -298 and 298.
Choose any integer. Let's call it "n". Then subtract 8 - n, to get the other integer. (For the two integers to have different signs, one of the integers must be greater than 8, the other will be negative.)
To find the sum of two integers with different signs, you simply combine them, and give the result the sign of the larger integer. For example, you have two integers: -9 and +5. You combine them, that is the +5 cancels out 5 of the -9, leaving -4.
Depends on how large each integer is. +1-2 or +2-1. Different signs depending on the size of the integers.
Yes. The sign of the sum is the same as the sign of the larger interger integer.
When multiplying integers, multiplying by the same sign will always produce a positive integer. Such as a negative times a negative equals a positive. If the signs are different then the product will be a negative.
- 8/2= - 4====8/ -2= - 4=====Works that way as different signs implies a negative integer must be involved. Have you teacher explain this on the number line.
To add two integers with unlike signs: -- Find the difference between their sizes, ignoring their signs. -- Give the difference the sign of the integer with the larger size.
1. Take the absolute values of those two integers.2. Find the difference.3. Determine which integer is the largest. If that integer is positive, then the answer is positive. If that integer is negative, then the answer is negative.
-- Ignore the signs for a moment. -- Find the difference of the two integers. -- Give it the sign of whichever integer is the bigger number.