Unit 2 Physics Area of Study 1 Motion
Area of Study 1 Ch 4 Aspects of Motion Chapter 4 Aspects of Motion
On completion of this chapter, You will have covered Terms that describe motion A graphical description of Motion Instantaneous and average velocities Motion with constant acceleration described using graphs and equations of motion Vertical motion under gravity Area of Study 1 Ch 4 Aspects of Motion
On completion of this chapter, You will have covered Terms that describe motion A graphical description of Motion Instantaneous and average velocities Motion with constant acceleration described using graphs and equations of motion Vertical motion under gravity Area of Study 1 Ch 4.1 Describing Motion in a straight line
Describing Motion Motion is a fundamental part of everyday life. Mix: Competition!! Highest score will win a chocolate bar! Submit your score to win to (keep a screenshot please) Area of Study 1 Ch 4.1 Describing Motion in a straight line
Describing Motion How do you describe the motion of the flies? (besides frustrating) Area of Study 1 Ch 4.1 Describing Motion in a straight line Position DistanceDisplacement Direction SpeedVelocity How fast they take-offAcceleration
Describing Motion Throughout this Chapter we will only study “straight line motion ” Eg. Trams (along a straight track) Swimmer in a pool Area of Study 1 Ch 4.1 Describing Motion in a straight line
Centre of Mass When we analyse the motion of an object, we can simplify any object to a single point – the centre of mass. We can also refer to this as the balance point of an object. Figure 4.1 shows the centre of mass of some everyday objects. Area of Study 1 Ch 4.1 Describing Motion in a straight line
Centre of Mass Demonstration: Baton Throwing. We can simplify the motion of a complex object to a single point. Area of Study 1 Ch 4.1 Describing Motion in a straight line
Centre of Mass Figure 4.1 shows the centre of mass of some everyday objects. Area of Study 1 Ch 4.1 Describing Motion in a straight line
Position and Distance Travelled The position of an object is described from an initial position – the origin. We can then describe the position of an object as being a particular distance and direction from the origin. When moving in straight line, the direction can only be positive or negative from the origin. Or left or right, up or down, above or below You must determine the origin and the direction at the start of the problem. Area of Study 1 Ch 4.1 Describing Motion in a straight line
Position and Distance Travelled The distance travelled is a measure of the actual distance covered during the motion. It does not matter whether this is positive or negative motion. Area of Study 1 Ch 4.1 Describing Motion in a straight line
Distance Travelled The distance travelled is a measure of the actual distance covered during the motion. Distance travelled is measured in metres (m). It does not matter whether this is positive or negative motion. Area of Study 1 Ch 4.1 Describing Motion in a straight line
Displacement Displacement is a term that relates more to the position of the object than the distance it has covered. Displacement is defined as the change in position of an object. Displacement is represented by an x x = final position – initial position. It is possible to travel a long distance but still have zero displacement! Area of Study 1 Ch 4.1 Describing Motion in a straight line
Scalars and Vectors Physical quantities that only need a number (magnitude) to fully describe them are known as scalars. Physical quantities that require a number (magnitude) and a direction to fully describe them are called vectors. Vectors are represented in bold italic type; for example, x, v, a. see Appendix A. Vectors can be represented by an arrow. The length represents the magnitude The angle it is pointing (tail to tip) represents the direction Area of Study 1 Ch 4.1 Describing Motion in a straight line
Scalars and Vectors Area of Study 1 Ch 4.1 Describing Motion in a straight line Scalar QuantitiesVector Quantities MassDisplacement TemperatureVelocity SpeedAcceleration TimeForce Frequency
Adding Vectors The addition of two vectors is performed by placing the tail of the second vector at the tip of the first. The sum of the vectors is given by drawing a vector from the tail of the first to tip of the second 10m to the right + 50m to the right = 60m to the right Area of Study 1 Ch 4.1 Describing Motion in a straight line
Adding Vectors Example 2 (different directions) 50m to the right + 100m to the left = 50m to the left Area of Study 1 Ch 4.1 Describing Motion in a straight line
Subtracting Vectors We can subtract vectors by adding the negative of the second vector. 50m to the right - 100m to the left = ? 50m to the right m to the left = ? 50m to the right + 100m to the right= 150m to the right Area of Study 1 Ch 4.1 Describing Motion in a straight line
Speed and Velocity Speed and velocity are both quantities that give an indication of how fast an object is moving. It is easier to think of it as a change in position over time. The greater the change in position over a given time period, the faster an object is moving. Speed is a scalar quantity Velocity is a vector quantity In physics the SI unit (International Standard) is metres per second – ms -1 (in Year 10 it would have been m/s) Area of Study 1 Ch 4.1 Describing Motion in a straight line
Speed and Velocity Kilometres per hour (km h -1 ) is often used to describe how fast an object (eg a car) is travelling. It is useful to be able to convert from m s -1 to km h -1 (Physics File page 115) Area of Study 1 Ch 4.1 Describing Motion in a straight line
Instantaneous Speed and Velocity Instantaneous speed and velocity is a measure of how fast something is travelling at a particular moment in time. eg. Speedometer (Figure 4.7 Graph we will look at later) Area of Study 1 Ch 4.1 Describing Motion in a straight line
Average Speed and Velocity Is a measure of how fast something is travelling over a period of time (interval). Area of Study 1 Ch 4.1 Describing Motion in a straight line
Acceleration Acceleration is a measure of how quickly velocity changes. It is better to use the definition that it is the change in velocity over time. The SI unit for Acceleration is ms -2. (v/t -> ms -1 /s -> ms -2 ) Area of Study 1 Ch 4.1 Describing Motion in a straight line
Change in Velocity When finding the change in any physical quantity, the initial value is taken away from the final value. When calculating acceleration, a change in velocity is the final velocity minus the initial velocity: ∆v = v − u In algebra, a subtraction is equivalent to the addition of a negative term, e.g. x − y = x + (−y). The same rationale can be used when subtracting vectors. Vector subtraction is performed by adding the opposite of the subtracted vector: ∆v = v − u = v + (−u) Area of Study 1 Ch 4.1 Describing Motion in a straight line