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Answered 2012-09-16 12:21:46

Find the difference between the two numbers and attach the sign that belongs to the number with the bigger absolute value.

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alright i think this is rightSTEPSSame DIFFERENT1)Add 2)subtract3)larger number sign(-,+)is answer sign

1. change the subtract to an add and switch the sign of the second. 2. follow rules for addition. -same sign is adding and keep the sign -different sign is subtract and take the sign of the bigger number

adding and subtracting integers is when you add and minus 2 numbers

Depends on how large each integer is. +1-2 or +2-1. Different signs depending on the size of the integers.

Integers are whole numbers, both positive and negative. Therefore, adding and subtracting integers would be adding and subtracting whole numbers. Examples: 8+2 -8+2 8-2 -8-2

The sum or difference will take the sign of whichever number is larger (disregarding the signs). -6 + 8 = 2 6 + -8 = -2 8 - (-6) = 14 -8 - 6 = -14

When adding two integers, the answer will be positive if both integers are positive, or if one is negative but its absolute value is smaller than the absolute value of the positive integer.

They are different operations, giving different results. Example: 1+1=2, 1*1=1.

The sum will take the sign of whichever number is larger (disregarding the signs). -6 + 8 = 2 6 + -8 = -2

You find their difference. The answer has the sign of the number with the larger absolute value.

When adding negative integers, you subtract. (2+-1=1) When subtracting negative integers, you add. (2--3=5)

When adding two negative integers, add them just like they are positive integers, then add a negative sign. We have 2+1=3, so the answer is -3. Adding a positive integer to a larger negative integer is a little harder. For example, -10+3=-7 because, when adding a negative integer to a smaller positive integer, we subtract just like the smaller integer is negative (10-3=7), then we add a negative sign: -7.

Because 199 is an odd number the product willl be a negative sign For example: -2*-2 = 4 but -2*-2*-2 = -8

It would stay always stay negative if you're adding 2 negative integers.

You simplyadd them and keep the same sign. 3 + 2 = 5 -3-2 = -5

When dividing integers with the same sign, your answer will be positive. 10 divided by 2 is 5. -100 divided by -50 is 2. I hope I answered your question. Thank you for asking.

The sign of the product of four integers depends on the signs of the individual integers. There are 4 cases: 1) When all 4 integers share the same sign and all are non-zero (either all are positive or all are negative), the product is positive. 2) When 3 of the 4 integers share the same sign and all are non-zero (3 are positive and 1 is negative; or 3 are negative and 1 is positive), the product is negative. 3) When 2 of the integers are positive non-zero and the other 2 of the integers are negative non-zero, the product is positive. 4) If even one of the integers is zero, the product is zero (no sign - it is neither positive nor negative).

Say you're adding -2+(-2). Adding negative two is equavilant to subtracting positive two. Both -2+(-2) would be -4. I hope that made sense.

The sign of the sum will be the same as the number with the greatest absolute value. -9 + 4 = -5 -4 + 9 = 5

Add the numerals and keep the sign. Examples: +9 + +3 = +12 -5 + -6 = -11 Just in case this is your next question: to add integers with different signs, subtract the numerals, and use the sign of the larger number.

It can be a problem to do with adding or subtracting or exponents.

An integer is a whole number. Some examples are 0, 1, 2, 3, etc. Negative whole numbers are also integers, e.g. -5. Add integers means take two or more integers and add them together. For example, 1+2=3 is an example of adding two integers (1 and 2) to get 3. Notice that 3 is also an integer. Adding integers together will always result in another integer. More than one integer can be added together. For example: 1+2+3=6.

All integers belong to the set {..., -2, -1, 0, 1, 2, ...}. The absolute value of any integer results in a whole number {0, 1, 2, ...}. Adding and subtracting integers always results in an integer. Multiplying integers always results in an integer. Dividing integers can sometimes not result in an integer.

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