Average Velocity Speed versus Velocity Speed v The

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Average Velocity

Average Velocity

Speed versus Velocity Speed (v): The distance an object travels during a given time

Speed versus Velocity Speed (v): The distance an object travels during a given time interval. Does not include distance (Scalar) -eg 100 km/h Velocity (v): The displacement of an object during a given time interval -eg 100 km/h [N]

Speed versus Velocity Same speed different velocity Note: Speed is the same

Speed versus Velocity Same speed different velocity Note: Speed is the same

Speed versus Velocity Same speed different velocity Note: Speed is the same velocity is

Speed versus Velocity Same speed different velocity Note: Speed is the same velocity is different (+, -)

Velocity and Displacement: Velocity always travels in the same direction as displacement. SI units

Velocity and Displacement: Velocity always travels in the same direction as displacement. SI units = m/s

Calculating Velocity using Slope Velocity = Slope of a position time graph Slope =

Calculating Velocity using Slope Velocity = Slope of a position time graph Slope = Δd = (df - di) Δt (tf - ti)

Example: Slope = Δd = (df - di) = (60 m - 0 m)

Example: Slope = Δd = (df - di) = (60 m - 0 m) = Δt (tf - ti) (10 s – 0 s)

. Slope = Δd = (df - di) = (60 m - 0 m)

. Slope = Δd = (df - di) = (60 m - 0 m) = 60 m = 6 m/s Δt (tf - ti) (10 s – 0 s) 10 s

. Slope = Δd= (df - di) = (-40 m - 60 m) =

. Slope = Δd= (df - di) = (-40 m - 60 m) = Δt (tf - ti) (40 s – 15 s)

. Slope = Δd= (df - di) = (-40 m - 60 m) =

. Slope = Δd= (df - di) = (-40 m - 60 m) = -100 m = -4 m/s Δt (tf - ti) (40 s – 15 s) 25 s

. Slope = Δd= (df - di) = (0 m - -40 m) =

. Slope = Δd= (df - di) = (0 m - -40 m) = 40 m = 2. 7 m/s Δt (tf - ti) (55 s – 40 s) 15 s

Try calculating the velocity for the other two slopes Remember the slope can be

Try calculating the velocity for the other two slopes Remember the slope can be either positive negative or zero

Average Velocity (Vav): Because it is almost impossible for something to move in perfect

Average Velocity (Vav): Because it is almost impossible for something to move in perfect uniform velocity we usually take the average of the velocities in a time interval. Eg, Using a best fit line

Converting m/s to km/h Parts: 1 h = 3600 s 1 km [W] =

Converting m/s to km/h Parts: 1 h = 3600 s 1 km [W] = 1000 m [W] Convert 7200 s to hours Convert 3 hour to seconds

Converting m/s to km/h Parts: 1 h = 3600 s 1 km [W] =

Converting m/s to km/h Parts: 1 h = 3600 s 1 km [W] = 1000 m [W] Convert 600 s to hours 7200 s X 1 h = 2 h 3600 s Convert 3 hour to seconds

Converting m/s to km/h Parts: 1 h = 3600 s 1 km [W] =

Converting m/s to km/h Parts: 1 h = 3600 s 1 km [W] = 1000 m [W] Convert 600 s to hours 7200 s X 1 h = 2 h 3600 s Convert 3 hour to seconds 3 h X 3600 s = 10 800 s 1 h

. Converting 6 km to m 6 km X 1000 m = 6000 m

. Converting 6 km to m 6 km X 1000 m = 6000 m 1 km Convert 27000 m to km

. Converting 6 km to m 6 km X 1000 m = 6000 m

. Converting 6 km to m 6 km X 1000 m = 6000 m 1 km Convert 27000 m to km 27000 m X 1 km = 27 km 1000 m

Converting m/s and km/h Eg. 55 km/h 55 km x (1000 m) x 1

Converting m/s and km/h Eg. 55 km/h 55 km x (1000 m) x 1 h = 15 m/s 1 h 1 km 3600 s Hi Ms. Krom!!