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Speed Vs Velocity.

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Presentation on theme: "Speed Vs Velocity."β€” Presentation transcript:

1 Speed Vs Velocity

2 What is Speed? Speed is simply how quickly distance is covered.
Average Speed is measured using the following formula: π‘‘π‘–π‘ π‘‘π‘Žπ‘›π‘π‘’ π‘‘π‘Ÿπ‘Žπ‘£π‘’π‘™π‘™π‘’π‘‘ π‘‘π‘–π‘šπ‘’ π‘‘π‘Žπ‘˜π‘’π‘› Average speed = This is expressed by: 𝑑 𝑑 v =

3 Example: The average speed of a bullet train that travels 600 km in 2 hours is: 𝑑 𝑑 v = 600 π‘˜π‘š 2 β„Ž v = So: v = 300 km/h So the train is travelling at an average speed of 300 kilometres per hour. But how can this be expressed in metres per second

4 Converting to metres per second (m/s)
Convert km’s into m’s by multiplying it by 1000. 𝑑 𝑑 Using: v = 600,000 600 π‘˜π‘š 2 β„Ž v = 7200 Convert hours into seconds by multiplying it by 3600. Why? 60 seconds to a minute and 60 minutes to an hour, so 60 x 60 = 3600 So: v = m/s

5 Distance and Time If we are looking for distance or time, we need to rearrange the formula to suit.

6 Example: The distance covered in 3.5 hours by a sloth travelling at and average speed of 0.24 km/h is: YAY Distance = speed x time So: Distance = .24 km/h x 3.5 h So: Distance = 0.84 km

7 Velocity How is Velocity different to speed?
Instead of measuring how quickly distance is covered, Velocity measures the rate of change in position. When measuring velocity direction is also considered.

8 Example: A blue car travels from point A, 30 km’s to the east and then 40 km’s to the north, arriving at point B in 2 hours, its speed is as follows: B A 40 km’s North 30 km’s East 30+40 π‘˜π‘š 2 β„Ž v = So: v = 35 km/h

9 Notice the β€œD” rather than β€œd”. Refers to Displacement
Example: However, a red car travels from point A, and drives 50 km on a direct route arriving at point B in 2 hours, its speed is as follows: 30 km’s East 40 km’s North B A 50km’s NE Velocity = πΆβ„Žπ‘Žπ‘›π‘”π‘’ 𝑖𝑛 π‘π‘œπ‘ π‘–π‘‘π‘–π‘œπ‘› π‘‘π‘–π‘šπ‘’ π‘‘π‘Žπ‘˜π‘’π‘› Notice the β€œD” rather than β€œd”. Refers to Displacement 𝐷 𝑑 Using: v = 50 π‘˜π‘š 𝑁𝐸 2 β„Ž v = So: v = 25 km/h

10 Blue Car Red Car Average Speed Average Velocity
π·π‘–π‘ π‘‘π‘Žπ‘›π‘π‘’ π‘‘π‘Ÿπ‘Žπ‘£π‘’π‘™π‘™π‘’π‘‘ π‘‘π‘–π‘šπ‘’ π‘‘π‘Žπ‘˜π‘’π‘› 70 π‘˜π‘š 2 β„Ž = 35 km/h 50 π‘˜π‘š 2 β„Ž = 25 km/h NE Average Velocity π·π‘–π‘ π‘π‘™π‘Žπ‘π‘’π‘šπ‘’π‘›π‘‘ π‘‘π‘–π‘šπ‘’ π‘‘π‘Žπ‘˜π‘’π‘›

11 Changing Speed Acceleration: How quickly the speed changes.
π‘β„Žπ‘Žπ‘›π‘”π‘’ 𝑖𝑛 𝑠𝑝𝑒𝑒𝑑 π‘‘π‘–π‘šπ‘’ π‘‘π‘Žπ‘˜π‘’π‘› Average acceleration = π‘Ž= βˆ†π‘£ 𝑑

12 For example: A greyhound racing at 43 km/h, that increased its speed to the average race speed of 63km/h in 2.5 seconds has an average acceleration of: π‘Ž= βˆ†π‘£ 𝑑 π‘Ž= a = 8.0 km/h per second

13 For example 2: A greyhound racing at the average race speed of 63 km/h, that decreased its speed to 3 km/h in 3 seconds has an average deceleration of: π‘Ž= βˆ†π‘£ 𝑑 π‘Ž= βˆ’60 3 a = -20 km/h per second


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