GraphsExam Tips

Exam Tips

Part of Real-Life GraphsGCSE Mathematics

This exam tips covers Exam Tips within Real-Life Graphs for GCSE Mathematics. Revise Real-Life Graphs in Graphs for GCSE Mathematics with 14 exam-style questions and 12 flashcards. This is a high-frequency topic, so it is worth revising until the explanation feels precise and repeatable. It is section 9 of 9 in this topic. Treat this as a marking guide for what examiners are looking for, not just a fact list.

Topic position

Section 9 of 9

Practice

14 questions

Recall

12 flashcards

Exam Tips

  • Always read the axes carefully before calculating gradient — note the scale and units
  • Horizontal sections: if asked what this means, say "the [variable] is not changing" (e.g. "the object is stationary", "the temperature is constant")
  • Steeper does not always mean larger number — check scales! A gentle-looking line might represent a very high speed if the x-axis scale is compressed
  • Container filling: match the shape of the container cross-section to the shape of the graph — wider cross-section = shallower gradient at that height
  • Comparing two graphs: the steeper line represents a faster rate; if they cross, they are equal at that point
  • Write units: gradient without units loses marks in context questions
  • Negative gradient on a distance-time graph means returning, not going backwards in time

Keep building this topic

Read this section alongside the surrounding pages in Real-Life Graphs. That gives you the full topic sequence instead of a single isolated revision point.

Practice Questions for Real-Life Graphs

On a distance-time graph, what does a horizontal (flat) section represent?

  • A. The object is moving at constant speed
  • B. The object is accelerating
  • C. The object is stationary
  • D. The object is returning to the start
1 markfoundation

A distance-time graph shows a section with a negative gradient. Explain what a negative gradient means in the context of a distance-time graph.

2 marksstandard

Quick Recall Flashcards

Formula for speed from a distance-time graph?
Speed = gradient = (change in distance) / (change in time) Speed = (y2 - y1) / (x2 - x1) Units: always check axes — e.g. km/h, m/s, miles/minute
How do you use a conversion graph to convert a value?
1. Find your value on the known axis 2. Draw a line straight up (or across) to the graph 3. Draw a line across (or down) to the other axis 4. Read off the converted value Always use a ruler for accuracy.

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