![]() ![]() Remember, if we were adding negative two, we would've gone two units to the left, but when you subtract, you do the opposite of what Up right over there, so that's negative seven, negative six. Two units to the right, and we are going to end We're going to instead, instead of going two units to the left, we're going to go two units to the right. To the left, like that, but we're subtracting negative two, so we're going to do the opposite. If we were adding negative two, we would go two units Now, we're going to subtract negative two, so let's be very careful here. Where are we starting? We are starting at negativeĮight, so that's negative 10, negative nine, negativeĮight is right over there. Here at negative four, so this is equal to negative four. We started at the negative 10, and since we're adding positive six, we go six units to the right, and we end up right over So what do we do? Well we start here, and as I mentioned, we're going to go six units to the right because it's a positive six, so one, two, three, four, five, six. We're gonna start over there, and then we are adding positive six. Negative 10 right over here, so let's look at that on the number line. So let's start with this first example, negative 10 plus negative six. Of that negative number is, and if you're subtracting either of them, you do the opposite, so we're going to seeĪ few examples of that. Many units to the left, whatever the absolute value If you are adding a negative number, you start at wherever you're starting and then you move that Numbers on a number line, and the important thing to realize is, if you are adding a positive number, you start at some point on the number line and you move that many units to the right. Video, we're going to add and subtract negative ![]()
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