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Motion ISCI 2002. Speed: change in distance over time Speed =  d /  t Constant vs. Average Speed Speed is a ‘scalar’ quantity No directional properties.

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Presentation on theme: "Motion ISCI 2002. Speed: change in distance over time Speed =  d /  t Constant vs. Average Speed Speed is a ‘scalar’ quantity No directional properties."— Presentation transcript:

1 Motion ISCI 2002

2 Speed: change in distance over time Speed =  d /  t Constant vs. Average Speed Speed is a ‘scalar’ quantity No directional properties Speed

3 Velocity: includes the speed of an object plus direction. Velocity =  d /  t + direction! Displacement Object moves from one location to another Distance and direction from a starting point Velocity

4 Displacement

5 Vectors: have both magnitude and a direction Velocity, acceleration, displacement, etc. Vectors are represented by arrows Velocity and Displacement are Vectors

6 Parallel vectors can be summed When vectors are at right angles (a) can be summed (b) use trigonometry rules to solve Pythagorean Theorem How is the direction calculated? Vector Summation

7 Vector Addition

8 The so-called parallelogram law gives the rule for vector addition of two or more vectors. For two vectors and, the vector sum is obtained by placing them head to tail and drawing the vector from the free tail to the free head.parallelogram lawvector sum

9 Vector Resultant

10 Acceleration: is a change in the velocity of an object. Acceleration =  v /  t When you change directions, slow down, speed up, turn you are undergoing acceleration. Acceleration may be (+) or (-) Acceleration

11 Speed or velocity at any given moment in time Speedometer in your car Instantaneous Speed and Velocity When speed is not constant draw a tangent across the point in time

12 Graphs Straight-line or linear slope indicates a direct or proportional relationship between the variables Speed or velocity at that specific time If not proportional Slope of the line tangent to the curve of the line Motion and Graphs

13 Slope: rise/run Change in position (y) over time (x) Graphical Slopes

14 Calculating the Slope of a Graph

15 Distance-Time Graphs Constant velocity (+10 m/s); No acceleration Changing, positive velocity – acceleration (change in velocity)

16 Constant Velocity – No Acceleration

17 Velocity – Time Graphs Zero Acceleration

18 Constant Velocity – Zero Acceleration

19 Velocity-Time Graphs (Acceleration)


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