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Motion.

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Presentation on theme: "Motion."— Presentation transcript:

1 motion

2 How can we tell if an object has moved??

3 Motion and Position Motion: when an object changes its position relative to a reference point Frame of Reference: a coordinate system in which the position of the objects is measured Reference Point: where the x-axis and the y-axis of the frame of reference intersect

4 Distance vs. displacement
Distance: how far an object has moved Displacement: the distance and direction of an object’s change in position from the starting point

5 Distance vs. displacement
Can the displacement of an object every be more than the distance an object traveled?

6 Calculating displacement
A squirrel runs 4.8 m across a lawn, stops and runs 2.3 m back in the opposite direction. What is the squirrels displacement from its starting point? Displacement = 4.8 m – 2.3 m = 2.5 m

7 Calculating displacement
A cyclist leaves home and rides due east for a distance of 45 km. She returns home on the same bike path. What is her displacement? Displacement = 45 km – 45 km = 0 km

8 speed Speed: the distance an object travels per unit time
Speed (s) = distance (d) / time (t)

9 Speed Speed = distance traveled time taken metres
Metres per second (m/s) seconds

10 Speed Speed = distance traveled time taken kilometres
Kilometres per hour (km/h) hours

11 Units of speed Unit of Speed Examples of Uses Approximate Speed km/s
Rocket escaping Earth’s atmosphere 11.2 km/s km/h Car Traveling on the highway 100 km/h cm/yr Geologic Plate Movement 2 cm/year – 17 cm/yr

12 Practice calculating speed
A car traveling at a constant speed covers a distance of 750 m in 25 s. What is the car’s speed? Distance = 750 m Time = 25 s s = d/t 750/25 = 30 m/s

13 Distance traveled What if we know the speed of an object and the time it moved for and need to calculate the distance traveled? speed = distance/time Distance = speed x time

14 calculating distance traveled
Mrs. Cowley’s drive to work takes her 30 minutes. If she drives at an average speed of 80 km/h, what is the distance between the school and her house? d = s x t d = 80 km/h x .5 h d = 40 km

15 Motion with constant speed
Constant Speed: no acceleration or deceleration occurs Average Speed: the speed of motion when speed is changing over time Instantaneous speed: the speed at a given point in time

16 Learning check What are 2 examples of motion in which the instantaneous speed changes?

17 Graphing motion Distance-time graph: shows the motion of an object over a period of time Time is plotted on the x-axis Distance is plotted on the y-axis

18 Graphing motion Straight line: the object moves with a constant speed
Steeper slope = faster movement Horizontal line = object is at rest

19 Graphing motion Curved lines: to the right = getting slower, to the left = getting faster

20 Velocity Velocity: includes the speed AND direction of an object

21 Acceleration Acceleration: the rate of change of an objects velocity
Acceleration occurs when an object changes speed, direction or both

22

23 Acceleration Equation
a = Vƒ - Vί t a = acceleration Vί = initial velocity Vƒ = final velocity t = time

24 Practice Problem A plane stars at rest on a runway. After 20 seconds the speed of the plane is 80 m/s. Calculate the acceleration of the plane. a = Vƒ – Vί t a = 80 m/s – 0 m/s 20 s a = 4 m/s

25 Practice Problem A skateboarder is slowing down to a stop. He is moving at a speed of 3 m/s. He comes to a stop in 2 seconds. Calculate the skaters acceleration. a = Vƒ – Vί t a = 0 m/s – 3 m/s 2 s a = -1.5 m/s


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