The Number Line: Positive vs. Negative

A point starts at -2 on the number line. It moves five units to the right, then two units left, and finally one unit to the right. What number did the point end up at?
Incorrect. Remember, negative numbers are to the left of 0 on the number line, and positive numbers are to the right of 0. This answer, -6, would be the answer if the left and right sides of the number line were switched.
Correct! This diagram shows how the point moves, starting at -2. ![](data:image/png;base64,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 "") After moving five to the right, the point is on 3. Moving two to the left, it ends up at 1. Finally, one unit to the right is 2.
Incorrect. Don't forget to count 0 when you are counting on the number line. This answer, 3, would be the answer if you accidentally skipped from -1 to 1 when counting on the number line.
-6
2
3

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