ࡱ>  dX^ ۈbjbj$$ F|F|\mFF""""""""8"v# "4*/:d/(///VVV$`9"VUUVV""//\&XXXV"/"/AN2.XVXX |h/ȾpRWu~6-04~Xl"VVXVVVVVXVVV4VVVVVVVVVVVVVF T!: GCSE Maths Revision Checklist Linear B 4365 Foundation Number and Algebra recognise integers as positive or negative whole numbers, including zerowork out the answer to a calculation given the answer to a related calculationmultiply and divide integers, limited to 3-digit by 2-digit calculationsmultiply and divide decimals, limited to multiplying by a single digit integer, for example 0.6 3 or 0.8 2 or 0.32 5 or limited to multiplying or dividing by a decimal to one significant figure, for example 0.84 0.2 or 6.5 0.5interpret a remainder from a division problemrecall all positive number complements to 100recall all multiplication facts to 10 10 and use them to derive the corresponding division factsadd, subtract, multiply and divide using commutative, associative and distributive laws understand and use inverse operations use brackets and the hierarchy of operations solve problems set in wordsperform money calculations, writing answers using the correct notationround numbers to the nearest whole number, 10, 100 or 1000round to one, two or three decimal places round to one significant figurewrite in ascending order positive or negative numbers given as fractions, including improper fractionsidentify multiples, factors and prime numbers from lists of numberswrite out lists of multiples and factors to identify common multiples or common factors of two or more integerswrite a number as the product of its prime factors and use formal and informal methods for identifying highest common factors (HCF) and least common multiples (LCM); abbreviations will not be used in examinationsquote squares of numbers up to15 15 and the cubes of 1, 2, 3, 4, 5 and 10, also knowing the corresponding rootsrecognise the notation  EMBED Equation.3 and know that when a square root is asked for only the positive value will be required; candidates are expected to know that a square root can be negativesolve such equations as x 2 = 25, giving both the positive and negative rootsunderstand the notation and be able to work out the value of squares, cubes and powers of 10use the index laws for multiplication and division of integer powersuse calculators for calculations involving four rulesuse calculators for checking answersenter complex calculations, for example, to estimate the mean of a grouped frequency distribution, and use function keys for reciprocals, squares, cubes and other powersunderstand and use functions, including +, (, (, , x 2, x 3, x n,  EMBED Equation.3 ,  EMBED Equation.3  memory and bracketsunderstand the calculator display, knowing how to interpret the display, when the display has been rounded by the calculator and not to round during the intermediate steps of calculationinterpret the display, for example for money interpret 3.6 as 3.60 or for time interpret 2.5 as 2 hours 30 minutesunderstand how to use a calculator to simplify fractions and to convert between decimals and fractions and vice versaidentify equivalent fractionswrite a fraction in its simplest form simplify a fraction by cancelling all common factors, using a calculator where appropriate. For example, simplifying fractions that represent probabilitiesconvert between mixed numbers and improper fractionscompare fractionscompare fractions in statistics and geometry questionsadd and subtract fractions by writing them with a common denominatorconvert mixed numbers to improper fractions and add and subtract mixed numbersconvert between fractions and decimals using place valueidentify common recurring decimalsknow how to write decimals using recurring decimal notationunderstand whether a value is a percentage, a fraction or a decimalconvert values between percentages, fractions and decimals in order to compare them; for example with probabilitiesuse percentages in real-life situationsinterpret percentage as the operator so many hundredths ofwork out percentage of shape that is shadedshade a given percentage of a shapeinterpret a fraction, decimal or percentage as a multiplier when solving problemsuse fractions, decimals or percentages to interpret or compare statistical diagrams or data sets convert between fractions, decimals and percentages to find the most appropriate method of calculation in a question; for example, finding 62% of 80usefractions, decimals or percentages to compare proportionsuse fractions, decimals or percentages to compare proportions of shapes that are shadeduse fractions, decimals or percentages to compare lengths, areas or volumesrecognise that questions may be linked to the assessment of scale factorcalculate a fraction of a quantitycalculate a percentage of a quantityuse fractions, decimals or percentages to find quantitiesuse fractions, decimals or percentages to calculate proportions of shapes that are shadeduse fractions, decimals or percentages to calculate lengths, areas or volumescalculate with decimalscalculate with decimals in a variety of contexts, including statistics and probabilityapply the four rules to fractions using a calculatorcalculate with fractions in a variety of contexts, including statistics and probabilitywork out one quantity as a fraction or decimal of another quantityunderstand and use unit fractions as multiplicative inversesmultiply and divide a fraction by an integer, by a unit fraction and by a general fractioncalculate a percentage increase or decreasecalculate with percentages in a variety of contexts, including statistics and probabilitysolve percentage increase and decrease problemsuse, for example, 1.12 ( Q to calculate a 12% increase inthe value of Q and 0.88 x Q to calculate a 12% decrease inthe value of Qwork out one quantity as a percentage of another quantityuse percentages to calculate proportionsunderstand the meaning of ratio notationinterpret a ratio as a fractionsimplify ratios to the simplest form a : b where a and b are integersuse ratios in the context of geometrical problems, for example similar shapes, scale drawings and problem solving involving scales and measuresunderstandthat a line divided in the ratio 1 : 3 means that the smaller part is one-quarter of the wholewrite a ratio in the form 1 : n or n : 1interpret a ratio in a way that enables the correct proportion of an amount to be calculateduse ratio and proportion to solve statistical and number problemsuse ratio and proportion to solve word problems using informal strategies or using theunitary method of solutionsolve best buy problems using informal strategies or using the unitary method of solutionuse direct proportion to solve geometricalproblemsuse ratios to solve problems, for example geometrical problemsuse ratio and proportion to solve word problemsuse direct proportion to solve problemsuse notation and symbols correctlyunderstand that letter symbols represent definite unknown numbers in equations, defined quantities or variables in formulae, and in functions they define new expressions or quantities by referring to known quantitiesunderstand phrases such as form an equation, use a formula and write an expression when answering a questionrecognise that, for example, 5x + 1 = 16 is an equationrecognise that, for example V = IR is a formularecognise that x + 3 is an expressionwrite an expressionunderstand that the transformation of algebraic expressions obeys and generalises the rules of generalised arithmeticmanipulate an expression by collecting like termsmultiply a single term over a bracketwrite expressions to solve problemswrite expressions using squares and cubesfactorise algebraic expressions by taking out common factorsset up simple linear equationsrearrange simple equationssolve simple linear equations by using inverse operations or by transforming both sides in the same waysolve simple linear equations with integer coefficients where the unknown appears on one or both sides of the equation or where the equation involves bracketsset up simple linear equations to solve problemsuse formulae from mathematics and other subjects expressed initially in words and then using letters and symbols, for example formula for area of a triangle, area of a parallelogram, area of a circle, wage earned = hours worked x hourly rate plus bonus, volume of a prism, conversions between measuressubstitute numbers into a formulachange the subject of a formulaknow the difference between ( ( ( (solve simple linear inequalities in one variablerepresent the solution set of an inequality on a number line, knowing the correct conventions of an open circle for a strict inequality and a closed circle for an included boundaryuse a calculator to identify integer values immediately above and below the solution, progressing to identifying values to 1 decimal place above and immediately above and below the solutionuse algebraic expressions to support an argument or verify a statementgenerate common integer sequences, including sequences of odd or even integers, squared integers, powers of 2, powers of 10 and triangular numbersgenerate simple sequences derived from diagrams and complete a table of results describing the pattern shown by the diagramswork out an expression in terms of n for the n th term of a linear sequence by knowing that the common difference can be used to generate a formula for the n th termplot points in all four quadrantsfind coordinates of points identified by geometrical information, for example the fourth vertex of a rectangle given the other three verticesfind coordinates of a midpoint, for example on the diagonal of a rhombuscalculate thelength of a line segmentrecognise that equations of the form y = mx + c correspond to straight line graphs in the coordinate planeplot graphs of functions in which y is given explicitly in terms of x or implicitlycomplete partially completed tables of values for straight-line graphscalculate the gradient of a given straight line using the y-step / x-step methodplot a graph representing a real-life problem from information given in words or in a table or as a formulaidentify the correct equation of a real-life graph from a drawing of the graphread from graphs representing real-life situations; for example, the cost of a bill for so many units of gas or working out the number of units for a given cost, and also understand that the intercept of such a graph represents the fixed chargedraw linear graphs with or without a table of valuesinterpret linear graphs representing real-life situations, for example, graphs representing financial situations (eg, gas, electricity, water, mobile phone bills, council tax) with or without fixed charges, and also understand that the intercept represents the fixed charge or depositplot and interpret distancetime graphsinterpret line graphs from real-life situations, for example conversion graphsinterpret graphs showing real-life situations in geometry, such as the depth of water in containers as they are filled at a steady rateinterpret non-linear graphs showing real-life situations, such as the height of a ball plotted against timeinterpret any of the statistical graphs described in full in the topic Data Presentation and Analysis specification reference S3.2find an approximate value of y for a given value of x or the approximate values of x for a given value of y Statistics and Probability know the meaning of the term hypothesiswrite a hypothesis to investigate a given situationdiscuss all aspects of the Handling Data Cycle within one situationdecide whether data is qualitative, discrete or continuous and use this decision to make sound judgements in choosing suitable diagrams for the dataunderstand the difference between grouped and ungrouped dataunderstand the advantages of grouping data and the drawbacksdistinguish between data that is primary and secondaryunderstand how and why bias may arise in the collection of dataoffer ways of minimising bias for a data collection methodwrite or criticise questions and response sections for a questionnairesuggest how a simple experiment may be carried outhave a basic understanding of how to collect survey dataunderstand the data-collection methods, observation, controlled experiment, questionnaire, survey and data loggingknow where the different methods might be used and why a given method may or may not be suitable in a given situationdesign and use data-collection sheets for different types of datatabulate ungrouped data into a grouped data distributioninterrogate tables or lists of data, using some or all of it as appropriatedesign and use two-way tablescomplete a two-way table from given informationdraw any of the following charts or diagrams scatter graphs stem-and-leaf tally charts pictograms bar charts dual bar charts line graphs frequency polygons histogramsinterpret any of the types of diagram listed aboveobtain information from any of the types of diagram listed abovedraw composite bar charts as well as dual and bar chartsunderstand which of the diagrams are appropriate for different types of datacomplete an ordered stem-and-leaf diagramuse lists, tables or diagrams to find values for the following measures: median mean range mode model classfind the mean for a discrete frequency distributionfind the median for a discrete frequency distribution or stem-and-leaf diagramfind the mode or modal class for frequency distributionscalculate an estimate of the mean for a grouped frequency distribution, knowing why it is an estimatefind the interval containing the median for a grouped frequency distributionchoose an appropriate measure according to the nature of the data to be the averagefind patterns in data that may lead to a conclusion being drawnlook for unusual data values such as a value that does not fit an otherwise good correlationrecognise and name positive, negative or no correlation as types of correlationrecognise and name strong, moderate or weak correlation as strengths of correlationunderstand that just because a correlation exists, it does not necessarily mean that causality is presentdraw a line of best fit by eye for data with strong enough correlation or know that a line of best fit is not justified due to the lack of correlationuse a line of best fit to estimate unknown values when appropriatecompare two diagrams in order to make decisions about a hypothesiscompare two distributions in order to make decisions about a hypothesis by comparing the range and a suitable measure of average such as the mean or medianuse words to indicate the chances of an outcome for an eventuse fractions, decimals or percentages to put values to probabilitiesplace probabilities or outcomes to events on a probability scalework out probabilities by counting or listing equally likely outcomesestimate probabilities by considering relative frequencylist all the outcomes for a single event in a systematic waylist all the outcomes for two events in a systematic wayuse two way tables to list outcomesuse lists or tables to find probabilitiesunderstand when outcomes can or cannot happen at the same timeuse this understanding to calculate probabilitiesappreciate that the sum of the probabilities of all possible mutually exclusive outcomes has to be 1find the probability of a single outcome from knowing the probability of all other outcomesunderstand and use the term relative frequencyconsider differences where they exist between the theoretical probability of an outcome and its relative frequency in a practical situationunderstand that experiments rarely give the same results when there is a random process involvedappreciate the lack of memory in a random situation, for example a fair coin is still equally likely to give heads or tails even after five heads in a rowunderstand that the greater the number of trials in an experiment the more reliable the results are likely to beunderstand how a relative frequency diagram may show a settling down as sample size increases, enabling an estimate of a probability to be reliably made; and that if an estimate of a probability is required, the relative frequency of the largest number of trials available should be used Geometry and Measures work out the size of missing angles at a pointwork out the size of missing angles at a point on a straight lineknow that vertically opposite angles are equaldistinguish between acute, obtuse, reflex and right anglesname anglesestimate the size of an angle in degreesjustify an answer with explanations, such as angles on a straight line, etcuse one lower-case letter or three upper-case letters to represent anangle, for example x or ABCunderstand that two lines that are perpendicular are at 90o to each otherdraw a perpendicular line in a diagramidentify lines that are perpendicularuse geometrical languageuse letters to identify points, lines and anglesunderstand and use the angle properties of parallel linesrecall and use the terms alternate angles and corresponding angleswork out missing angles using properties of alternate angles and corresponding anglesunderstand the consequent properties of parallelogramsunderstand the proof that the angle sum of a triangle is 180ounderstand the proof that the exterior angle of a triangle is equal to the sum of the interior angles at the other two verticesuse angle properties of equilateral, isosceles and right-angled trianglesuse the angle sum of a quadrilateral is 360ocalculate and use the sums of interior angles of polygonsrecognise and name regular polygons: pentagons, hexagons, octagons and decagonsuse the angle sum of irregular polygonscalculate and use the angles of regular polygonsuse the sum of the interior angles of an n-sided polygonuse the sum of the exterior angles of any polygon is 360ouse interior angle + exterior angle = 180ouse tessellations of regular and irregular shapesexplain why some shapes tessellate and why other shapes do not tessellaterecall the properties and definitions of special types of quadrilateralname a given shapeidentify a shape given its propertieslist the properties of a given shapedraw a sketch of a named shapeidentify quadrilaterals that have common propertiesclassify quadrilaterals using common geometric propertiesrecall the definition of a circleidentify and name these parts of a circledraw these parts of a circleunderstandrelated terms of a circledraw a circle given the radius or diameterrecognise reflection symmetry of 2D shapesidentify lines of symmetry on a shape or diagramdraw lines of symmetry on a shape or diagramunderstand line symmetrydraw or complete a diagram with a given number of lines of symmetryrecognise rotational symmetry of 2D shapesidentify the order of rotational symmetry on a shape or diagramdraw or complete a diagram with rotational symmetryunderstand line symmetryidentify and draw lines of symmetry on a Cartesian grididentifythe order of rotational symmetry of shapes on a Cartesian griddraw or complete a diagram with rotational symmetry on a Cartesian griddescribe and transform 2D shapes using single rotationsunderstand that rotations are specified by a centre and an (anticlockwise) anglefind a centre of rotationrotate a shape about the origin or any other pointmeasure the angle of rotation using right anglesmeasure the angle of rotation using simple fractions of a turn or degreesdescribe and transform 2D shapes using single reflectionsunderstand that reflections are specified by a mirror lineidentify the equation of a line of reflectiondescribe and transform 2D shapes using single transformationsunderstand that translations are specified by a distance and direction (using a vector)translate a given shape by a vectordescribe and transform 2D shapes using enlargements by a positive scale factorunderstand that an enlargement is specified by a centre and a scale factorenlarge a shape on a grid (centre not specified)draw an enlargementenlarge a shape using (0, 0) as the centre of enlargementenlarge shapes with a centre other than (0, 0)find the centre of enlargementdistinguish properties that are preserved under particular transformationsidentify the scale factor of an enlargement of a shape as the ratio of the lengths of two corresponding sidesunderstand that distances and angles are preserved under rotations, reflections and translations, so that any figure is congruent under any of these transformationsdescribe a translationdescribe rotations by centre, direction (unless half a turn) and an amount of turn (as a fraction of a whole or in degrees)describe reflection by a mirror linedescribe translations by a vector or a clear description such as three squares to the right, five squares downunderstand congruenceidentify shapes that are congruentrecognise congruent shapes when rotated, reflected or in different orientationsunderstand similarityidentify shapes that are similar, including all squares, all circles or all regular polygons with equal number of sidesrecognise similar shapes when rotated, reflected or in different orientationsunderstand, recall and use Pythagoras' theoremapply mathematical reasoning, explaining and justifying inferences and deductionsshow step-by-step deduction in solving a geometrical problemstate constraints and give starting points when making deductionsuse 2D representations of 3D shapesdraw nets and show how they fold to make a 3D solidknow the terms face, edge, and vertex (vertices)identify and name common solids, for example cube, cuboid, prism, cylinder, pyramid, sphere and coneanalyse 3D shapes through 2D projections and cross-sections, including plan and elevationunderstand and draw front and side elevations and plans of shapes made from simple solids, forexample a solid made from small cubesunderstand and use isometric drawingsuse and interpret maps and scale drawingsuse a scale on a map to work out a length on a mapuse a scale with an actual length to work out a length on a mapconstruct scale drawingsuse scale to estimate a length, for example use the height of a man to estimate the height of a building where both are shown in a scale drawingwork out a scale from a scale drawing given additional informationunderstand the effect of enlargement on perimeterunderstand the effect of enlargement on areas of shapesunderstand the effect of enlargement on volumes of shapes and solidscompare the areas or volumes of similar shapesinterpret scales on a range of measuring instruments, including those for time, temperature and mass, reading from the scale or marking a point on a scale to show a stated value know that measurements using real numbers depend on the choice of unitrecognise that measurements given to the nearest whole unit may be inaccurate by up to one half in either directionconvert between metric measuresrecall and use conversions for metric measures for length, area, volume and capacityrecall and use conversions between imperial units andmetric units and vice versa using common approximations, for example 5 miles ( 8 kilometres, 4.5 litres ( 1 gallon, 2.2 pounds ( 1 kilogram, 1 inch ( 2.5 centimetresconvert between imperial units and metric units and vice versa using common approximationsmake sensible estimates of a range of measures in everyday settingsmake sensible estimates of a range of measures in real-life situations, for example estimate the height of a manchoose appropriate units for estimating measurements, for example a television mast would be measured in metresuse bearings to specify directionrecall and use the eight points of the compass (N, NE, E, SE, S, SW, W, NW) and their equivalent three-figure bearingsuse three-figure bearings to specify directionmark points on a diagram given the bearing from another pointdraw a bearing between points on a map or scale drawingmeasure a bearing of a point from another given pointwork out a bearing of a point from another given pointwork out the bearing to return to a point, given the bearing to leave that pointunderstand and use compound measures, including area, volume and speedmeasure and draw lines to the nearest mmmeasure and draw angles to the nearest degreemake accurate drawings of triangles and other 2D shapes using a ruler and protractormake an accurate scale drawing from a sketch, a diagram or a descriptionuse straight edge and a pair of compasses to do standard constructionsconstruct a triangleconstruct an equilateral triangle with a given sideconstruct a perpendicular bisector of a given lineconstruct an angle bisectordraw parallel linesdraw circles or part circles given the radius or diameterconstruct diagrams of 2D shapesfind loci, both by reasoning and by using ICT to produce shapes and pathsconstruct a region, for example, bounded by a circle and an intersecting lineconstruct loci, for example, given a fixed distance from a point and a fixed distance from a given lineconstruct loci, for example, given equal distances from two pointsconstruct loci, for example, given equal distances from two line segmentsconstruct a region that is defined as, for example, less than a given distance or greater than a given distance from a point or line segmentdescribe regions satisfying several conditionswork out the perimeter of a rectanglework out the perimeter of a trianglecalculate the perimeter of shapes made from triangles and rectanglescalculate the perimeter of shapes made from compound shapes made from two or more rectanglescalculate the perimeter of shapes drawn on a gridcalculate the perimeter of simple shapesrecall and use the formulae for area of a rectangle, triangle and parallelogramwork out the area of a rectanglework out the area of a parallelogramcalculate the area of shapes made from triangles and rectanglescalculate the area of shapes made from compound shapes made from two or more rectangles, for example an L shape or T shapecalculate the area of shapes drawn on a gridcalculate the area of simple shapeswork out the surface area of nets made up of rectangles and trianglescalculate the area of a trapeziumrecall and use the formula for the circumference of a circlework out the circumference of a circle, given the radius or diameterwork out the radius or diameter given the circumference of a circleuse  = 3.14 or the  button on a calculatorwork out the perimeter of semicircles, quarter-circles or other simple fractions of a circlerecall and use the formula for the area of a circlework out the area of a circle, given the radius or diameterwork out the radius or diameter given the area of a circlework out the area of semicircles, quarter-circles or other simple fractions of a circlerecall and use the formula for the volume of a cuboidrecall and use the formula for the volume of a cylinderuse the formula for the volume of a prismwork out the volume of a cube or cuboidwork out the volume of a prism using the given formula, forexample a triangular prismwork out the volume of a cylinder understand and use vector notation for translations      AQA Education (AQA) is a registered charity (number 1073334) and a company limited by guarantee registered in England and Wales (number 3644723). 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