A walker leaves his house at 10 00 and walks towards a shopping centre at a constant speed of 5 km/h. A cyclist leaves the same house 10 minutes later. He travels along the same road at a constant speed of 20 km/h until he reaches the shopping centre which is 6 km from the house. The cyclist stops at the shopping centre for 14 minutes. He then returns to the house along the same road at a constant speed of 20 km/h. [Distance-time graph on page 18]
- (a)The distance-time graph for the walker is drawn below. On the same axes, draw the distance-time graph for the cyclist.[3]
- (b)(i)Using the graphs, find the time when the cyclist, on his return journey, meets the walker,[1]
- (b)(ii)the distance from the house when this meeting takes place.[1]
This question uses a diagram from the original paper, which isn't shown here. Open the full paper from the past papers archive to see it.
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