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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 ...
The distance-time graph shows a person running 1.5km. The person runs at a rate of 18 km/hr. a. Find the value of x. b. If the runner continues at the same pace calculate the time it would take them to complete 6km.
Draw a distance vs time graph that depicts the journey of the helicopter . The distance represent how high the helicopter is above the ground. 2) Draw a distance vs time graph of a dog that is tied to a 4 foot rope and travels in 1 complete circle.
Kuta Software - Infinite Algebra 1 Name_____ Distance - Rate - Time Word Problems Date_____ Period____ 1) An aircraft carrier made a trip to Guam and back. The trip there took three hours and the trip back took four hours. It averaged 6 km/h on the return trip. Find the average speed of the trip there.
Question 1: The distance-time graph shows class 8A’s journey to the zoo. They stopped for a picnic on the way to the zoo. (a) What time did the bus leave school? (b) What time did they stop for a picnic? (c) How far had they travelled when they stopped for a picnic? (d) How long did they stop for? (e) What time did they arrive at the zoo?
1. Edward drove 80 miles from his home to London. He stopped and visited his friend Nicola on the way. Here is the distance-time graph for the journey. How far was Edward from home when he visited Nicola? How long did Edward stop for? .........................miles. (1) ......................... Ellie cycled from her home to her friendʼs house.
John has got a meeting to attend. First he drives to his office to pick up some of his documents. After picking up his documents he drives to his meeting and arrive just after 10:00. a. What is the total distance John travelled? b. Calculate the distance between the meeting location and the office. c. Calculate John’s average speed when he
