For each pair of such integers, find the difference between the absolute values of the two integers and allocate the sign of the bigger number to it.
The answer also has the same sign.
The examples show that, to find the of two integers with unlike signs first find the absolute value of each integers.
With both positive it's positive, with both negative it's negative.
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.
The magnitude of the answer is the difference between the two numbers and it has the sign of the integer which has the bigger magnitude. I guess so?
Like signs give a positive answer. Unlike signs give a negative answer.
Adding integers, if they have the same sign, add their absolute values and keep the same sign. Subtracting, change the sign of the 2nd number and the add using rules of addition. Multiplying and dividing, Divide the absolute values, if the signs are the same the answer is positive, if the signs are different the answer is negative.
One rule is that the product of two integers with unlike signs will have a minus sign for the product.
if the signs are different then u put the larger sing down then u subtract if if the signs are the same then u put the same sign down then u add
A negative number divided by a postive number equals negative number . Remember the rules of division of integers : Unlike signs = Negative Like signs = Positive .
They become positive integers for instance - - 2 = 2