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IP2.6.6 Calculating acceleration and distance travelled from a vt graph © Oxford University Press 2011 Calculating acceleration and distance travelled.

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Presentation on theme: "IP2.6.6 Calculating acceleration and distance travelled from a vt graph © Oxford University Press 2011 Calculating acceleration and distance travelled."— Presentation transcript:

1 IP2.6.6 Calculating acceleration and distance travelled from a vt graph © Oxford University Press 2011 Calculating acceleration and distance travelled from a vt graph

2 IP2.6.6 Calculating acceleration and distance travelled from a vt graph © Oxford University Press 2011 The slope or gradient of a velocity–time graph is the change in velocity divided by the change in time. This is acceleration. The steeper the slope, the greater the acceleration. Remember: when the line is horizontal the velocity is constant there is no acceleration. The gradient of a horizontal line is 0! When the graph slopes downwards to the right because the object is slowing down, the acceleration is negative. We also say that the gradient is negative.

3 IP2.6.6 Calculating acceleration and distance travelled from a vt graph © Oxford University Press 2011 The slope or gradient of a velocity–time graph is the change in velocity divided by the change in time. This is acceleration. You can calculate the acceleration by working out the gradient of a velocity–time graph. The gradient is given by the equation: gradient (acceleration) = This is the same as the equation for acceleration: a =

4 IP2.6.6 Calculating acceleration and distance travelled from a vt graph © Oxford University Press 2011  It is also very useful to know that the area under a velocity–time graph is equal to the distance travelled.  Remember: in order to work out the distance, split up the velocity–time graph into regular shapes like rectangles and triangles.  Calculate the area of each shape and then add them together to get the total distance travelled.


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