Maths Gcse Edexcel Foundation
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Scatter-Graphs-And-Correlation Edexcel Foundation2 主题
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Statistical-Diagrams Edexcel Foundation8 主题
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Comparing-Statistical-Diagrams Edexcel Foundation
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Reading-And-Interpreting-Statistical-Diagrams Edexcel Foundation
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Time-Series-Graphs Edexcel Foundation
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Pie-Charts Edexcel Foundation
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Frequency-Polygons Edexcel Foundation
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Bar-Charts-And-Pictograms Edexcel Foundation
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Tally-Charts-And-Frequency-Tables Edexcel Foundation
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Stem-And-Leaf-Diagrams Edexcel Foundation
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Comparing-Statistical-Diagrams Edexcel Foundation
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Statistics-Toolkit Edexcel Foundation7 主题
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Tree-Diagrams-And-Combined-Probability Edexcel Foundation2 主题
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Simple-Probability-Diagrams Edexcel Foundation4 主题
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Probability-Toolkit Edexcel Foundation3 主题
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Transformations Edexcel Foundation4 主题
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Vectors Edexcel Foundation3 主题
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Volume-And-Surface-Area Edexcel Foundation3 主题
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Circles-Arcs-And-Sectors Edexcel Foundation3 主题
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Area-And-Perimeter Edexcel Foundation4 主题
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Pythagoras-And-Trigonometry Edexcel Foundation5 主题
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Congruence-Similarity-And-Geometrical-Proof Edexcel Foundation5 主题
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Bearings-Scale-Drawing-Constructions-And-Loci Edexcel Foundation5 主题
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2D-And-3D-Shapes Edexcel Foundation4 主题
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Angles-In-Polygons-And-Parallel-Lines Edexcel Foundation5 主题
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Geometry-Toolkit Edexcel Foundation4 主题
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Exchange-Rates-And-Best-Buys Edexcel Foundation2 主题
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Standard-And-Compound-Units Edexcel Foundation5 主题
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Direct-And-Inverse-Proportion Edexcel Foundation1 主题
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Ratio-Problem-Solving Edexcel Foundation2 主题
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Ratio-Toolkit Edexcel Foundation3 主题
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Sequences Edexcel Foundation4 主题
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Solving-Inequalities Edexcel Foundation3 主题
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Real-Life-Graphs Edexcel Foundation4 主题
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Graphs-Of-Functions Edexcel Foundation3 主题
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Linear-Graphs Edexcel Foundation3 主题
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Coordinate-Geometry Edexcel Foundation3 主题
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Functions Edexcel Foundation1 主题
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Forming-And-Solving-Equations Edexcel Foundation2 主题
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Simultaneous-Equations Edexcel Foundation1 主题
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Solving-Quadratic-Equations Edexcel Foundation1 主题
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Linear-Equations Edexcel Foundation3 主题
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Algebraic-Reasoning Edexcel Foundation1 主题
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Rearranging-Formulas Edexcel Foundation1 主题
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Factorising Edexcel Foundation3 主题
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Expanding-Brackets Edexcel Foundation2 主题
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Algebraic-Roots-And-Indices Edexcel Foundation1 主题
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Algebra-Toolkit Edexcel Foundation4 主题
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Using-A-Calculator Edexcel Foundation1 主题
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Exact-Values Edexcel Foundation1 主题
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Rounding-Estimation-And-Error-Intervals Edexcel Foundation4 主题
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Fractions-Decimals-And-Percentages Edexcel Foundation2 主题
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Simple-And-Compound-Interest-Growth-And-Decay Edexcel Foundation4 主题
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Percentages Edexcel Foundation5 主题
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Fractions Edexcel Foundation6 主题
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Multiplying-And-Dividing-Fractions Edexcel Foundation
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Adding-And-Subtracting-Fractions Edexcel Foundation
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Mixed-Numbers-And-Improper-Fractions Edexcel Foundation
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Equivalent-And-Simplified-Fractions Edexcel Foundation
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Fractions-Of-Amounts Edexcel Foundation
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Introduction-To-Fractions Edexcel Foundation
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Multiplying-And-Dividing-Fractions Edexcel Foundation
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Powers-Roots-And-Standard-Form Edexcel Foundation4 主题
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Types-Of-Number-Prime-Factors-Hcf-And-Lcm Edexcel Foundation6 主题
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Number-Toolkit Edexcel Foundation9 主题
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Counting-Principles Edexcel Foundation
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Related-Calculations Edexcel Foundation
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Multiplication-And-Division Edexcel Foundation
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Addition-And-Subtraction Edexcel Foundation
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Money-Calculations Edexcel Foundation
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Negative-Numbers Edexcel Foundation
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Place-Value Edexcel Foundation
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Order-Of-Operations-Bidmas-Bodmas Edexcel Foundation
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Mathematical-Operations Edexcel Foundation
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Counting-Principles Edexcel Foundation
Reading-And-Interpreting-Statistical-Diagrams Edexcel Foundation
Exam code:1MA1
Reading & interpreting statistical diagrams
How do I interpret statistical diagrams?
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Read and understand the initial sentences describing the situation (context)
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Underline important words if necessary
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Look for any keys that may help you to understand the diagram
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For example
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1 unit represents 20 people
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Year 10 is the solid line, Year 11 is the dotted line
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Class A is shaded, class B is striped
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Read the titles of diagrams and all axes labels
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A graph for ‘new students at a school’ is different to ‘all students at the school’
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A frequency axis that starts at 50 is different to one starting at 0
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Understand which units are being used
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Individual lengths may be in centimetres but total length may be in metres
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Populations may be measured in thousands
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Look out for any extreme values (outliers / anomalies)
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One month’s temperature might be unusually high
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Was it a heat wave or a recording error?
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How do I draw conclusions from diagrams?
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Look for overall trends in the diagram
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Prices increase year on year
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The temperature peaks in June
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Use numbers from the graphs
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Refer to any changes
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The steepness (gradient) of graph may change
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Write in full sentences that copy the exact wording from the question
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‘The number of goats in farm A has decreased by 12 over the 8 month period’
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Not ‘There are fewer of them now’
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You may need to calculate the mode, median, mean or range to support any explanations
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Understand why drawing conclusions may not be suitable
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The data set may be too small to be representative
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The data set may be biased
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Consider the scope of the data
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e.g. Data for January to March cannot be used to predict August
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Worked Example
The diagram below shows the temperature of a garden in the UK, recorded at 7am on each day of a particular week in March.

(a) Describe the change in temperature over the first four days.
The trend shows a decrease in the first three days, then a constant temperature
Find numbers from the graph to use in your answer
Refer to the steepness of the change
The temperature decreases from 12°C on Sunday to 9°C on Wednesday
The decrease is steeper over the first two days
There is then a constant temperature of 9°C on both Wednesday and Thursday
(b) A gardener claims that, based on the graph, Monday must have experienced the highest temperature that week.
Give a reason as to why this might not be true.
Reread the information at the start
These temperatures were recorded at 7am in the morning (we don’t know how hot the rest of the day was)
The temperatures on the graph are at 7am each day
The maximum temperature may have been after 7am, on a day that was not Monday
(c) A journalist wants to use the data shown to claim that the average temperature that week was below 10°C.
The mean of the temperatures shown is 10°C.
Which type of average would you suggest they use? Explain your answer.
The mean of 10°C does not support the claim that the average temperature is below 10°C
Try calculating the mode instead
12, 10, 9, 9, 11, 10, 9
The most frequent number is 9
The modal temperature is 9°C
9°C < 10°C so using the mode would help the journalist’s claim
You could try the median, but it is also 10°C
Responses