1. I CAN DETERMINE THE CHANGE IN POSITION OVER TIME ALONG TWO AXIS.

2. Vectors and Scalars Vectors require a magnitude & a direction. – Example: Displacement is a vector. Scalars require only a magnitude. – Example: Distance is a scalar. Add to your CN about position, distance and displacement

3. Vector/Scalar example: Millie and Maxine start from their Paris apartment.

4. Vector/Scalar example: Millie and Maxine start from their Paris apartment. Maxine drives 3 miles west. Millie drives 3 miles.

5. Vector/Scalar example: Millie and Maxine start from their Paris apartment. Maxine drives 3 miles west. Millie drives 3 miles.

6. Vector/Scalar example: Millie and Maxine start from their Paris apartment. Maxine drives 3 miles west. Millie drives 3 miles. ?? ? ? ?

7. Vector Scalar Displacement answers two questions: How far? Which way? Distance answers one question: How far?

8. Vector Scalar Displacement answers two questions: How far? Which way? Distance answers one question: How far?

9. One dimensional motion Two dimensional motion

10. Adding vectors AB + Place the vectors ‘Head-to-tail’ The ‘arrowhead’ is the head. One dimensional motion

11. Adding vectors AB + Place the vectors ‘Head-to-tail’ The ‘arrowhead’ is the head. A B One dimensional motion

12. Adding vectors AB + Place the vectors ‘Head-to-tail’ The ‘arrowhead’ is the head. A B One dimensional motion

13. A B Remember this? - 12 - 8 -4 0 4 8 12 16 20 24 Does the resultant vector represent the distance or the displacement?

14. Adding vectors T W + Place the vectors ‘Head-to-tail’ The ‘arrowhead’ is the head. Two dimensional motion

15. Adding vectors Place the vectors ‘Head-to-tail’ The ‘arrowhead’ is the head. Two dimensional motion T W

16. T W Vectors can be added in any order. T W Two dimensional motion

17. Many vectors can be added together as long as they are the same physical dimension. In other words, displacement vectors can only be added to other displacement vectors. T W A + + A W T Two dimensional motion