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  1. Free speed time graph GCSE maths revision guide, including step by step examples, exam questions and free worksheet.

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  2. Here is the velocity-time graph of a car for 50 seconds. Work out the average acceleration during the 50 seconds. Give the units of your answer. Estimate the time during the 50 seconds when the instantaneous acceleration = the average acceleration You must show your working on the graph..... (2)..... (2) 6.

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  3. Sep 2, 2019 · Click here for Questions. Click here for Answers. travel graphs, distance-time

    • drawing a time series graph (year and quarters) The table shows the average temperature in ^{o}C of a city recorded for each quarter for the years 2020 and 2021.
    • drawing a time series graph with a break in the vertical axis. The table shows the percentage attendance of a group at a dance school over the period of a year.
    • continuous numerical horizontal axis. The table shows the temperature, in ^{o}C, of a hot drink, recorded every 10 seconds over a period of 80 seconds.
    • describe the trend in the data. Below is a time series showing the number of people attending the cinema over a three week period. Describe the trend in the data over the three weeks.
  4. www.mitchellmathsandscience.com › uploads › 1/2/8Distance-Time Graphs

    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.

  5. 1 Below is the sketch of a speed time graph for a cyclist moving on a straight road for 7 seconds. (Total for question 1 is 4 marks) (a) Work out the acceleration for the first 3 seconds.

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  7. Distance-time graphs show distance from a fixed point at different times. Distance is on the vertical axis, and time is on the horizontal axis. The gradient of the graph is the speed. A positive gradient represents the object (or person) moving away from the starting point.

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