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Physics for secondary or O-level classes
Distance-Time and speed-time
Graphs: What?
 Instead of describing motion of an object in
words, it can be described by the distance-
time and speed-time graphs
 Students are required to draw and read
graphs and so are the scientists
 For a distance-time graph: Convention is...
 Time is taken along X-Axis
 Distance or speed is taken along Y-Axis
A typical distance-time graph
A typical graph Some interpreting hints
 Slopes of the various parts of the
graph tell how the speed is
changing
 Slope-up = speed is increasing
 Slope-down = speed is
decreasing
 Flat-graph = steady speed
 Steep slope: fast change in speed
 Gentle slope: slow change in
speed
PLOTTING THE GRAPH FROM DATA: JOURNEY
FROM DELHI TO CHANDIGARH
Plotted graph from data
Data from graph of journey
for Delhi to Chandigarh
City Distance
/km
Time / hr
Delhi 0 0
Panipat 60 1
Kurukshetra 120 2
Ambala 180 3
Chandigarh 240 4
Describing inter-city journey
speed-time graph
Distance- time graph Journey by inter-city train
A= Speeding up
B= Steady speed
C= Slowing down
D= Stoppage or
zero speed
Interpreting speed-time graph
Given speed time graph
Interpreting and naming
various sections of the graph
 A & G = Steady speed
 B & D = Slowing down
 E = Zero speed or being
stationary
 F = Speeding up
Area under speed-time graph is
distance moved
 We now understand that the motion of an objects can
be described through speed-time graph
 Speed-time graph can be used to find how much the
object has moved
 Equation / formula is:
Distance = Area under speed-time graph
Area under flat and sloped graph
Area under flat graph=
Rectangle or square
Area under sloped graph:
Triangle
Area under mixed graphs
Flat + sloped graph Three times sloped graph
Conclusions
Distance-time graph slopes
tell..
Speed-time graph: The area under
the graph is the distance covered
 Up-slope =Speeding up
 Down slope = Slowing down
 Zero slope / flat = Being
stationary
 Rectangular area =
length X Breadth
 Triangular area =
½ (Base X Height)
 Mixed area: Areas under
various graph sections are added
up

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Describing motion with distance-time and speed-time graphspptx

  • 1. Physics for secondary or O-level classes
  • 2. Distance-Time and speed-time Graphs: What?  Instead of describing motion of an object in words, it can be described by the distance- time and speed-time graphs  Students are required to draw and read graphs and so are the scientists  For a distance-time graph: Convention is...  Time is taken along X-Axis  Distance or speed is taken along Y-Axis
  • 3. A typical distance-time graph A typical graph Some interpreting hints  Slopes of the various parts of the graph tell how the speed is changing  Slope-up = speed is increasing  Slope-down = speed is decreasing  Flat-graph = steady speed  Steep slope: fast change in speed  Gentle slope: slow change in speed
  • 4. PLOTTING THE GRAPH FROM DATA: JOURNEY FROM DELHI TO CHANDIGARH Plotted graph from data Data from graph of journey for Delhi to Chandigarh City Distance /km Time / hr Delhi 0 0 Panipat 60 1 Kurukshetra 120 2 Ambala 180 3 Chandigarh 240 4
  • 5. Describing inter-city journey speed-time graph Distance- time graph Journey by inter-city train A= Speeding up B= Steady speed C= Slowing down D= Stoppage or zero speed
  • 6. Interpreting speed-time graph Given speed time graph Interpreting and naming various sections of the graph  A & G = Steady speed  B & D = Slowing down  E = Zero speed or being stationary  F = Speeding up
  • 7. Area under speed-time graph is distance moved  We now understand that the motion of an objects can be described through speed-time graph  Speed-time graph can be used to find how much the object has moved  Equation / formula is: Distance = Area under speed-time graph
  • 8. Area under flat and sloped graph Area under flat graph= Rectangle or square Area under sloped graph: Triangle
  • 9. Area under mixed graphs Flat + sloped graph Three times sloped graph
  • 10. Conclusions Distance-time graph slopes tell.. Speed-time graph: The area under the graph is the distance covered  Up-slope =Speeding up  Down slope = Slowing down  Zero slope / flat = Being stationary  Rectangular area = length X Breadth  Triangular area = ½ (Base X Height)  Mixed area: Areas under various graph sections are added up