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Distance-Time and Velocity-Time Graphs

You can show journeys on distance-time graphs

If an object moves in a straight line, its distance travelled can be plotted on a distance-time graph

  • Gradient=speed. This is because speed = distance / time

  • Flat sections are where it’s stationary, it’s stopped

  • Straight uphill sections mean it is travelling at a steady speed

  • Curves represent acceleration or deceleration

  • A steepening curve means it’s speeding up(increasing gradient)

  • A levelling off curve means it’s slowing down

  • If the object is changing speed you can find its speed at a point by finding the gradient of the tangent to the curve at that point

You can also show them on a velocity-time graph

How an object’s velocity changes as it travels can be plotted on a velocity-time graph

  • Gradient = acceleration, since acceleration is change in velocity / time

  • Flat sections represents travelling at a steady speed

  • The steeper the graph, the greater the acceleration or deceleration

  • Uphill sections are acceleration

  • Downhill sections are deceleration

  • A curve means changing acceleration

  • The area under any section of the graph is equal to the distance travelled in that time interval

  • If the section under the graph is irregular, it’s easier to find the area by counting the squares under the line and multiplying the number by the value of one square

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Distance-Time and Velocity-Time Graphs

You can show journeys on distance-time graphs

If an object moves in a straight line, its distance travelled can be plotted on a distance-time graph

  • Gradient=speed. This is because speed = distance / time

  • Flat sections are where it’s stationary, it’s stopped

  • Straight uphill sections mean it is travelling at a steady speed

  • Curves represent acceleration or deceleration

  • A steepening curve means it’s speeding up(increasing gradient)

  • A levelling off curve means it’s slowing down

  • If the object is changing speed you can find its speed at a point by finding the gradient of the tangent to the curve at that point

You can also show them on a velocity-time graph

How an object’s velocity changes as it travels can be plotted on a velocity-time graph

  • Gradient = acceleration, since acceleration is change in velocity / time

  • Flat sections represents travelling at a steady speed

  • The steeper the graph, the greater the acceleration or deceleration

  • Uphill sections are acceleration

  • Downhill sections are deceleration

  • A curve means changing acceleration

  • The area under any section of the graph is equal to the distance travelled in that time interval

  • If the section under the graph is irregular, it’s easier to find the area by counting the squares under the line and multiplying the number by the value of one square