You minus it off the original negative number,
so if it was -5 plus -2 it equals -7
No- adding negative numbers is like adding positive numbesr , except the answer is negative.
A negative.
Yes, when adding two negative rational numbers, the sum will always be negative. This is because adding two negative values results in a greater negative value, effectively moving further away from zero on the number line. For example, adding -2 and -3 gives -5, which is negative.
The answer is in the question... You are "adding" a negative number to another negative number hence you will get a negative number! Now if you were subtracting a negative number from a negative number, the negatives will cancel out ex:subtracting> -5-(-3)=-2 .........adding>-5+(-3)=-8
Not necessarily.
No- adding negative numbers is like adding positive numbesr , except the answer is negative.
A negative.
Yes, when adding two negative rational numbers, the sum will always be negative. This is because adding two negative values results in a greater negative value, effectively moving further away from zero on the number line. For example, adding -2 and -3 gives -5, which is negative.
The answer is in the question... You are "adding" a negative number to another negative number hence you will get a negative number! Now if you were subtracting a negative number from a negative number, the negatives will cancel out ex:subtracting> -5-(-3)=-2 .........adding>-5+(-3)=-8
No, that is not true.
Not necessarily.
Negative. Sorry. No you do not. Adding a negative to a negative gives you a number that is even more negative. Picture a number line. A negative number is to the left of zero, and adding a negative number moves further left. ■
When you add two negative integers, the answer is still 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.
Adding two negative fractions is similar to adding two negative integers in that both processes involve combining values that are less than zero, resulting in a larger negative value. For example, when adding -1/2 and -1/4, you are effectively combining their magnitudes, just as you would with -2 and -3. In both cases, the sum is further away from zero, reinforcing the concept that adding negative values leads to a more negative result. Thus, the rules of addition apply consistently across both types of numbers.
same as adding but it ends up negative
adding a negative