GCSE Combined Science (AQA)
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Accelerating Distance-Time Graphs
- Distance-time graph of an accelerating object is curved.
- The gradient of the graph equals the object's speed.
- A curving upwards graph indicates increasing speed and acceleration.
- A curving downwards graph indicates deceleration.
- Changing gradient shows changing speed.
- Speed at a point is determined by the gradient of the tangent to the curve at that point.
- Instantaneous speed is the gradient of the tangent at a specific point in time.
- Average speed calculation is not required for GCSE physics.
- Example: Calculate speed of a Formula One car after four seconds using a tangent.
- Steps to calculate speed:
- 1. Draw tangent at the correct point on the graph.
- 2. Choose two suitable points on the tangent.
- 3. Find the difference between the two distances.
- 4. Find the difference between the two times.
- 5. Divide the difference in distance by the difference in time to get the gradient.
- 6. Round to two significant figures.
- Example result: 58 meters per second after rounding.
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