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DISTANCE-TIME GRAPHS – PRACTICE QUESTIONS 1. Clive drove to an office for a meeting. After the meeting, he drove straight back home. The distance-time graph below shows his journey. (a) How many kilometres away is the office from Clive’s home? (b) How long was the meeting? (c) How long did it take Clive to drive to the meeting? 2. Danny ...
In which of the graphs are both runners moving at the same speed?_____ 2. Calculate the average speed for Runner 2 in graph B. 3. What is the total distance for Runner 2 in Graph A?_____ 4. In Graph B, about how long did it take for Runner 1 to travel between 10 and 20 yards?_____
5. Hayley went for a run. She left home at 18: l-O and ran 2,5O0 metres before stopping for a rest at 18:3O. Then she started ruaning again at 18:4O and ran a further L,sOO rm.etres from home. She stopped again for a 2O minute rest at 19:O0" She then ran back home at a steady speed, arriving back home at 2O:1O. Use the inforrnaticn to complete the distance-tirne graph below.
This document contains 5 word problems involving distance-time graphs. Some key details: - Problem 1 involves a 320 km car journey and calculates speed, distance travelled in 90 minutes, and petrol costs. - Problem 2 shows a man cycling and includes times stopped and distances at specific times.
The document contains 4 graphs showing distance over time for two runners. It asks students to analyze the graphs to determine which runner started further ahead, calculate speeds, identify the fastest runner, and determine distances covered.
The distance-time graph shows the speed of the cyclist over a 20km race. He travels at a constant speed for the first 10km and then slows down over the second 10km. a. Calculate the average speed of the cyclist over the whole race. b. Calculate the difference in the speed of the cyclist over the first half and second half of the race.
Here is an example of a distance-time graph. point. Horizontal axis — always time. Returns to starting point. Red line — the object is moving away from the starting point. Blue line — the distance is not changing so the object is not moving i.e. it is stationary. Purple line — the object is moving away from the starting point.
