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K. International School Tokyo – G7 MYP Curriculum GuideGrade 7CurriculumMYPK International School Tokyo1

K. International School Tokyo – G7 MYP Curriculum GuideDear KIST Community,This new document contains details of what the school aims to teach students in each subject ineach grade level of Secondary School. The information in this “horizontal” curriculum documente.g. KIST Grade 6 Curriculum Guide, or KIST Grade 7 Curriculum Guide, is taken from the “vertical”KIST Subject Curriculum Guide e.g. G6-10 MYP Math Curriculum Guide. The subject curriculumguides also contain extra information about the subject that may be of interest to members of thecommunity.Each subject in the grade level curriculum guide has two main sections: A brief curriculum overview of the main subject knowledge topics and skills that theschool aims to teach in the MYP between grade 6 and 10Directly after, a list of the detailed learning student outcomes for the subject for thatgrade level.Be aware that the format and length of the information may be slightly different from subject tosubject. This recognizes the different nature of the subjects and also that some subjects e.g. Mathor English meet more times a week than PE or the Arts.The aim of the document is to give parents an awareness in detail of what the school aims toteach your child this year. Please let me know if you have any feedback!Mark Cowe mark.cowe@kist.ed.jpSecondary School Principal.2

K. International School Tokyo – G7 MYP Curriculum GuideTable of ContentsHold down ‘ctrl’ and click on each individual section to go directly to that page.KIST MYP Mathematics G6-10 Curriculum Overview . 4KIST MYP Mathematics G7 Detailed Learning Student Outcomes . 6KIST MYP English (Language & Literature) G6-10 Curriculum Overview . 13KIST MYP English (Language & Literature) G7 Detailed Learning Student Outcomes . 14KIST MYP Sciences G6-10 Curriculum Overview . 15KIST MYP Sciences G7 Detailed Learning Student Outcomes . 16KIST MYP Individual and Societies G6-10 Curriculum Overview . 20KIST MYP Individual and Societies G7 Detailed Learning Student Outcomes . 21KIST MYP Japanese (Language Acquisition) G6-10 Curriculum Overview . 22KIST MYP Japanese (Language Acquisition) G7 Detailed Learning Student Outcomes . 23KIST MYP Japanese (Language & Literature) G6-10 Curriculum Overview . 24KIST MYP Japanese (Language & Literature) G7 Detailed Learning Student Outcomes . 25KIST MYP Design G6-8 Curriculum Overview . 26KIST MYP Design G7 Detailed Learning Student Outcomes . 29KIST MYP Visual Art G6-10 Curriculum Overview . 31KIST MYP Visual Art G7 Detailed Learning Student Outcomes . 32KIST MYP Music G6-10 Curriculum Overview . 34KIST MYP Music G7 Detailed Learning Student Outcomes . 36KIST MYP Physical Health Education G6-10 Curriculum Overview . 37KIST MYP Physical Health Education G7 Detailed Learning Student Outcomes . 383

K. International School Tokyo – G7 MYP Curriculum GuideK. International School Tokyo – Mathematics Standard Level Scope and Sequence – Grades 6 – 10NumberAlgebraGrade 6Grade 7Grade 8Grade 9Grade 10Key Stage 3Tier 4-6Key Stage 3Tier 5-7Key Stage 3Tier 6-8IGCSEMathematics AIGCSEMathematics AHaese Mathematics 7Haese Mathematics 8Haese Mathematics 9Haese Mathematics 10EHaese Mathematics 10E 7.1: Whole Numbers 7.3: Positive and NegativeNumbers 7.5: Fractions 7.6: Decimal Numbers 7.8: Percentage 7.14: Ratio 7.20: Rates 7.7: Algebraic Expressions 7.9: Equations 8.12: Algebra: Patterns andFormulae 7.12: Coordinate Geometry 8.6: Interpreting Tables andGraphs 8.1: Number8.3: Real Numbers and Ratio8.5: Percentage8.10: Radicals and Pythagoras 9.2: Indices 8.4: Algebraic Operations8.7: Laws of Algebra8.8: Equations8.15: Simultaneous Equations8.19AB: Algebraic Factorization8.14: Coordinate Geometry 7.2: Angles and Lines 7.10: Polygons 7.11: Measurement: Length andArea 7.17A-C: Circles Statistics &Probability 7.18: Statistics 7.15: Probability 8.20: Statistics8.9: The Geometry of Polygons8.18: Similarity and Congruence8.11: Length and Area7.16: Solids8.13: Further Measurement8.25 (old): Loci6.16: Transformations7.19: Transformations9.12: Financial Mathematics10.1: Indices10.4: Radicals and SurdsEA.1.3.-1.6: Rounding 10.16: Number Sequences 10.3: Algebraic Expansion andFactorization 10.10: Algebraic Fractions 10.14: Formulae 10.11: Quadratic Equations 10.15: Relations and Functions EA.10: Travel and Other Graphs EA.21: Direct and InverseProportion EA.8.2-8.4: Inequalities andSimultaneous Equations (EA.7.27.4) E1-G4, E2-A2,A3,G1,G2: Graphs ofQuadratic, Cubic and RationalFunctions H.MSL.5B-F: TransformingFunctions (EA.26.3-26.4) 10.20: Quadratic Functions 10.18: Exponential andLogarithmic Functions 10.22: Inequalities EA.28: Calculus EA.23.6: Algebraic Proofs 9.4: Algebraic Expansion9.11: Algebraic Fractions9.15: Formulae9.6: Linear Equations andInequalities9.19B-D: Simultaneous Equations9.9: Quadratic Factorization9:18A: Quadratic Equations𝑥𝑥 2 𝑘𝑘9.8: Coordinate GeometryC.Y9.A1&2: Functions & Graphs9:24A-C: Proportion (Direct andInverse Proportion)9.7: Measurement9.20: Congruence and Similarity9.16: Transformation Geometry9.13: Trigonometry 10.12: Trigonometry 10.7: Congruence and Similarity 10.19: Deductive Geometry(supplement 10.7 & 10.19 withproofs from P5.11 & P5.13) 10.8: Transformation Geometry 10.17: Vectors 10.21: Advanced Trigonometry 9.3: Sets and Venn Diagrams9.14A-G: Probability9.10: Statistics10.23 Bivariate Statistics 10.2: Sets and Venn Diagrams 10.13: Probability 10.9: Statistics 10.23: Bivariate Statistics Geometry andTrigonometry 4 Review of topics in preparationfor the IGCSE Math A exam

K. International School Tokyo – G7 MYP Curriculum GuideK. International School Tokyo – Mathematics Extended Level Scope and Sequence – Grades 6 – 10Grade 6Grade 7Grade 8Grade 9Grade 10Key Stage 3Tier 5-7Key Stage 3Tier 6-8IGCSEMathematics BIGCSEMathematics BIGCSE Further PureMathematicsHaese Mathematics 8Haese Mathematics 9Haese Mathematics 10EHaese Mathematics 10EPearson Edexcel FurtherNumber(Extended) 8.1: Number8.3: Real Numbers and Ratio8.5: Percentage8.10: Radicals and Pythagoras 9.2: IndicesAlgebra(Extended) 7.7: Algebraic Expressions8.4: Algebraic Operations8.7E-H: Laws of Algebra8.8: Equations8.19AB: Algebraic Factorization8.14: Coordinate Geometry Statistics &Probability(Extended) 7.2: Angles and Lines7.17: Circles8.9: The Geometry of Polygons8.11: Length and Area7.16: Solids8.13: Further Measurement8.25 (old): Loci8.20: Statistics9.12: Financial Mathematics10.1: Indices10.4: Radicals and SurdsEA.1.3.-1.6: Rounding 10.16: Number Sequences 1: Logarithmic Functions andIndices 5: Series 6: Binomial Series 10.3: Algebraic Expansion andFactorization 10.10: Algebraic Fractions 10.14: Formulae 10.11: Quadratic Equations 10.15: Relations and Functions EA.10: Travel and Other Graphs EA.21: Direct and InverseProportion EA.8.2-8.4: Inequalities andSimultaneous Equations (EA.7.27.4) EB-G4,G5,G7; E2- A3,G2: Graphsof Quadratic, Cubic and RationalFunctions 10.20: Quadratic Functions 10.22: Inequalities 10.24: Polynomials EA.23.6: Algebraic Proofs EB-G8,G9: Introduction toCalculus 10.28: Matrices 9.4: Algebraic Expansion9.11: Algebraic Fractions9.15: Formulae9.6: Linear Equations andInequalities9.19B-D: Simultaneous Equations9.9: Quadratic Factorization9:18A: Quadratic Equations 𝑥𝑥 2 𝑘𝑘9.8: Coordinate GeometryC.Y9.A1&2: Functions & Graphs9:24A-C: Proportion (Direct andInverse Proportion)9.7: Measurement9.20: Congruence and Similarity9.16: Transformation Geometry9.13: Trigonometry 10.12: Trigonometry 10.7: Congruence and Similarity 10.19: Deductive Geometry(supplement 10.7 & 10.19 withproofs from P5.11 & P5.13) 10.8: Transformation Geometry 9.7: (review of measurement) 10.17: Vectors 7: Scalar and Vector Quantities 8: Rectangular CartesianCoordinates 10: Trigonometry 9.3: Sets and Venn Diagrams9.14A-G: Probability9.10: Statistics10.23 Bivariate Statistics 10.2: Sets and Venn Diagrams 10.13: Probability 10.9: Statistics 11: Statistics and Probability Review of topics in preparationfor the IGCSE Math B exam Review of topics in preparationfor the IGCSE Further Pure exam Geometry andTrigonometry(Extended) 52: The Quadratic Function3: Identities and Inequalities4: Graphs9: Calculus

K. International School Tokyo – G7 MYP Curriculum GuideK. International School Tokyo – Mathematics Standard Level Scope & Sequence (Grade 7)Textbook: Mathematics for the International Student 8 (MYP 3) (2nd edition)Branch 1 – NumberNumber – 8.1- understand negative numbers as positions on a number line; order, add and subtract integers in context (7.2.2)- add, subtract, multiply and divide integers (8.2.2)- recognise and use multiples, factors, primes (less than 100), common factors, highest common factors and lowest common multiples in simplecases; use simple tests of divisibility (7.2.2)- understand and use the rules of arithmetic and inverse operations in the context of positive integers and decimals (7.2.4)- use the order of operations, including brackets (7.2.4)- recall number facts, including positive integer complements to 100 and multiplication facts to 10 10, and quickly derive associated division facts(7.2.5)- check results by considering whether they are of the right order of magnitude and by working problems backwards (7.2.8)- use the order of operations, including brackets, with more complex calculations (8.2.4)- use squares, positive and negative square roots, cubes and cube roots, and index notation for small positive integer powers (7.2.2)- Order of operations including powers (BIDMAS*) (A.1.1)- The ordinary processes of number manipulation (B.1)Fractions, Decimals, and Percentage – 8.3, 8.5- understand and use decimal notation and place value; multiply and divide integers and decimals by10, 100, 1000, and explain the effect (7.2.1)- read and write positive integer powers of 10; multiply and divide integers and decimals by 0.1, 0.01 (8.2.1)- compare and order decimals in different contexts; know that when comparing measurements the units must be the same (7.2.1)- round positive whole numbers to the nearest 10, 100 or 1000, and decimals to the nearest whole number or one decimal place (7.2.1)- round positive numbers to any given power of 10; round decimals to the nearest whole number or to one or two decimal places (8.2.1)- make and justify estimates and approximations of calculations (7.2.5)- use efficient written methods to add and subtract whole numbers and decimals with up to two places (7.2.6)- multiply and divide three-digit by two-digit whole numbers; extend to multiplying and dividing decimals with one or two places by single-digitwhole numbers (7.2.6)- recognise that a recurring decimal is a fraction; use division to convert a fraction to a decimal; order fractions by writing them with a commondenominator or by converting them to decimals (8.2.3)- make and justify estimates and approximations of calculations (8.2.5)- use efficient written methods to add and subtract integers and decimals of any size, including numbers with differing numbers of decimal places(8.2.6)- use efficient written methods for multiplication and division of integers and decimals, including by decimals such as 0.6 or 0.06; understand whereto position the decimal point by considering equivalent calculations- use rounding to make estimates and to give solutions to problems to an appropriate degree of accuracy (9.2.1)- understand the equivalence of simple algebraic fractions; know that a recurring decimal is an exact fraction (9.2.3)- recognise the equivalence of percentages, fractions and decimals (7.2.3)- strengthen and extend mental methods of calculation to include decimals, fractions and percentages, accompanied where appropriate by suitablejottings; solve simple problems mentally (7.2.5)- recall equivalent fractions, decimals and percentages; use known facts to derive unknown facts, including products involving numbers such as 0.7and 6, and 0.03 and 8 (8.2.5)- strengthen and extend mental methods of calculation, working with decimals, fractions, percentages, squares and square roots, cubes and cuberoots; solve problems mentally (8.2.5)- recognise when fractions or percentages are needed to compare proportions; solve problems involving percentage changes (9.2.3)- interpret percentage as the operator ‘so many hundredths of’ and express one given number as a percentage of another; calculate percentages andfind the outcome of a given percentage increase or decrease (8.2.3)- understand the order of precedence of operations, including powers (9.2.4)- Increasing or decreasing quantities by a given percentage (A.1.6)- Finding 100 per cent when another percentage is given (A.1.6)- Calculating percentage increases or decreases (percentage profit or loss) (A.1.6)- Understanding the multiplicative nature of percentages as operators (A.1.6)- Solving reverse percentage problems by carrying out an appropriate division (A.1.6)- Writing decimal numbers to the nearest whole number and to one or two decimal places (A.1.8)- Applying the four rules of operation with decimals (A.1.10)- Converting simple fractions to decimals including recurring decimals (A.1.2)- Converting terminating decimals to fractions (A.1.3)- Converting between fractions and decimals (A.1.2)- Rounding numbers to one, two or three decimal places (A.1.8)- Fractions, decimals, ratio, proportion and percentage (B.1)- Understanding that percentage means ‘number of parts per hundred’ (A.1.6)- Converting between percentages, fractions and decimals (A.1.6)- Calculating percentages of quantities (A.1.6)- Expressing one quantity as a percentage of another (A.1.6)Radicals and Pythagoras – 8.10- use squares, positive and negative square roots, cubes and cube roots, and index notation for small positive integer powers (7.2.2)- investigate Pythagoras’ theorem, using a variety of media, through its historical and cultural roots, including ‘picture’ proofs (9.4.1)- use ICT to explore constructions of triangles and other 2-D shapes (9.4.3)- Understanding and using Pythagoras’ theorem in 2-D to find the length of the hypotenuse or that of one of the shorter sides of a right-angledtriangle (A.4.8)6

K. International School Tokyo – G7 MYP Curriculum Guide- Using Pythagoras’ theorem to solve problems (A.4.8)- Using Pythagoras’ theorem in 3-D (A.4.8)- Use of Pythagoras’ theorem in 2D and 3D (B.6)Need to supplement triangle numbers 8.25.1 old bookBranch 2 – AlgebraOperations and Expansion – 8.4, 8.7- use letter symbols to represent unknown numbers or variables; know the meanings of the words term, expression and equation (7.3.1)- understand that algebraic operations follow the rules of arithmetic (7.3.1)- simplify linear algebraic expressions by collecting like terms; multiply a single term over a bracket (integer coefficients) (7.3.1)- understand that algebraic operations, including the use of brackets, follow the rules of arithmetic; use index notation for small positive integerpowers (8.3.1)- simplify or transform linear expressions by collecting like terms; multiply a single term over a bracket (8.3.1)- The basic processes of algebra (B.3)- Multiplying a single term over a bracket (A.2.2)- Finding and simplifying the product of two linear expressions, eg (2x 3)(3x – 1), (3x – 2y)(5x 3y) (A.2.2)- Adding and subtracting algebraic fractions, including simplifying algebraic fractions by cancelling common factors (A.2.2)- Substituting positive and negative numbers, then fractions and decimals, into expressions, word formulae and algebraic formulae (A.2.3)- Using formulae from mathematics, and other subjects, expressed initially in words or diagrammatic form and converting to variables or algebraicform (A.2.3)- Substituting positive and negative numbers into expressions and formulae with quadratic and/or cubic terms (A.2.1)Equations – 8.8, 8.15- construct and solve simple linear equations with integer coefficients (unknown on one side only) using an appropriate method (e.g. inverseoperations) (7.3.1)- construct and solve linear equations with integer coefficients (unknown on either or both sides, without and with brackets) using appropriatemethods (e.g. inverse operations, transforming both sides in same way) (8.3.1)- use formulae from mathematics and other subjects; substitute integers into simple formulae, including examples that lead to an equation to solve;substitute positive integers into expressions involving small powers e.g. 3x, 4 or 2x.; derive simple formulae (8.3.1)- Understanding and use of ‘balancing’ methods (A.2.4)- Solving simple linear equations (A.2.4)- Solving linear equations with two or more operations, the unknown on both sides, with brackets, with negative or fractional coefficients, withcombinations of these (A.2.4)- Setting up and solving simple linear equations to solve problems, including finding the value of a variable which is not the subject of the formula(A.2.4)- Solving simple simultaneous linear equations, including cases where one or both of the equations must be multiplied (A.2.6)- Interpreting the equations as lines and their common solution as the point of intersection (A.2.6)- Solution of linear simultaneous equations in two unknowns (B.3)Factoring – 8.19 (sections A & B)- Factorising by taking out a single common factor (A.2.2)- The factorisation of simple algebraic expressions (B.3)Coordinate Geometry – 8.14- recognise that equations of the form y mx c correspond to straight-line graphs (8.3.2)- generate points and plot graphs of linear functions, where y is given implicitly in terms of x (e.g. ay bx 0, y bx c 0), on paper and using ICT;find the gradient of lines given by equations of the form y mx c, given values for m and c (9.3.2)- construct functions arising from real-life problems and plot their corresponding graphs; interpret graphs arising from real situations, e.g. timeseries graphs (9.3.2)Branch 3 – Geometry and TrigonometryPolygons, Similarity, and Congruence – 8.9, 8.18- know that if two 2-D shapes are congruent, corresponding sides and angles are equal (8.4.1)- understand congruence and explore similarity (9.4.1)- distinguish between conventions, definitions and derived properties (9.4.1)- explain how to find, calculate and use: the sums of the interior and exterior angles of quadrilaterals, pentagons and hexagons, the interior andexterior angles of regular polygons (9.4.1)- solve problems using properties of angles, of parallel and intersecting lines, and of triangles and other polygons, justifying inferences andexplaining reasoning with diagrams and text (9.4.1)- Using three-figure bearings to specify direction (A.4.4)- Using parallel lines, alternate angles and corresponding angles (A.4.1)- Using the angle sum of a triangle to calculate angles in triangles (A.4.1)- Using angle properties of isosceles, equilateral and right-angled triangles (A.4.1)- Understanding that the exterior angle of a triangle is equal to the sum of the interior angles at the other two vertices (A.4.1)- Using the angle sum of a quadrilateral to calculate angles in quadrilaterals (A.4.2)- Understanding and using the properties of the parallelogram, rectangle, square, rhombus, trapezium and kite (A.4.2)- Calculating and using the sums of the interior angles of polygons (A.4.2)- Calculating and using the sum of the exterior angles of polygons (A.4.2)7

K. International School Tokyo – G7 MYP Curriculum Guide- Calculating the interior and exterior angles of regular polygons (A.4.2)Area, Volume and 3D Objects – 8.11, 8.13, 7.16- know and use the formula for the area of a rectangle; calculate the perimeter and area of shapes made from rectangles (7.4.4)- derive and use formulae for the area of a triangle, parallelogram and trapezium; calculate areas of compound shapes (8.4.4)- know the definition of a circle and the names of its parts; explain why inscribed regular polygons can be constructed by equal divisions of a circle(9.4.1)- know and use the formulae for the circumference and area of a circle (9.4.4)- use ruler and protractor to construct simple nets of 3-D shapes, e.g. cuboid, regular tetrahedron, square-based pyramid, triangular prism (7.4.3)- use 2-D representations to visualize 3-D shapes and deduce some of their properties (7.4.3)- calculate the surface area of cubes and cuboids (7.4.4)- visualise 3-D shapes from their nets; use geometric properties of cuboids and shapes made from cuboids; use simple plans and elevations (8.4.1)- know and use the formula for the volume of a cuboid; calculate volumes and surface areas of cuboids and shapes made from cuboids (8.4.4)- visualise and use 2-D representations of 3-D objects; analyse 3-D shape through 2-D projections, including plans and elevations (9.4.1)- solve problems involving measurements in a variety of contexts; convert between area measures (e.g. mm2 to cm2, cm2 to m2, and vice versa) andbetween volume measures (e.g. mm3 to cm3, cm3 to m3, and vice versa) (9.4.4)*- calculate the surface area and volume of right prisms (9.4.4)*- Finding the areas of rectangles, triangles, parallelograms and trapezia, using relevant formulae (A.4.9)- Finding circumferences and areas of circles using relevant formulae (A.4.9)- Finding the areas of compound shapes made from rectangles and triangles (A.4.9)- Finding perimeters and areas of sectors of circles (A.4.9)- Length of an arc, area of a sector of a circle (B.7)- Understanding the terms face, edge and vertex in the context of a 3-D solid (A.4.9)Need to supplement Loci – 8.25 old H & H- use straight edge and compasses to construct: the midpoint and perpendicular bisector of a line segment, the bisector of an angle theperpendicular from a point to a line, the perpendicular from a point on a line a triangle, given three sides (SSS) (8.4.3)- use ICT to explore these constructions (8.4.3)- find simple loci, both by reasoning and by using ICT, to produce shapes and paths, e.g. an equilateral triangle (8.4.3)- find the locus of a point that moves according to a simple rule, both by reasoning and by using ICT(9.4.3)Transformations –7.19 6.16 (Section D E – Enlargements and Tessellations)- understand and use the language and notation associated with enlargement; enlarge 2-D shapes, given a centre of enlargement and a positiveinteger scale factor; explore enlargement using ICT (8.4.2)- make scale drawings (8.4.2) - understand and use the language and notation associated with reflections, translations and rotations (7.4.2)- recognise and visualise the symmetries of a 2-D shape (7.4.2)- transform 2-D shapes by: reflecting in given mirror lines, rotating about a given point, translating (7.4.2)- explore these transformations and symmetries using ICT(7.4.2)- use conventions and notation for 2-D coordinates in all four quadrants; find coordinates of points determined by geometric information (7.4.2)- identify all the symmetries of 2-D shapes (8.4.2)- transform 2-D shapes by rotation, reflection and translation, on paper and using ICT (8.4.2)- try out mathematical representations of simple combinations of these transformations (8.4.2)- identify reflection symmetry in 3-D shapes (9.4.2)- recognise that translations, rotations and reflections preserve length and angle, and map objects on to congruent images (9.4.2)- explore and compare mathematical representations of combinations of translations, rotations and reflections of 2-D shapes, on paper and using ICT(9.4.2)- use the coordinate grid to solve problems involving translations, rotations, reflections and enlargements (9.4.2)- enlarge 2-D shapes, given a centre of enlargement and a positive integer scale factor, on paper and using ICT; identify the scale factor of anenlargement as the ratio of the lengths of any two corresponding line segments; recognise that enlargements preserve angle but not length, andunderstand the implications of enlargement for perimeter (9.4.2)- use and interpret maps and scale drawings in the context of mathematics and other subjects (9.4.2)Branch 4 – Statistics and ProbabilityStatistics – 8.20- suggest possible answers, given a question that can be addressed by statistical methods (7.5.1)- discuss a problem that can be addressed by statistical methods and identify related questions to explore (8.5.1)- decide which data would be relevant to an enquiry and possible sources (7.5.1)- decide which data to collect to answer a question, and the degree of accuracy needed; identify possible sources; consider appropriate sample size(8.5.1)- plan how to collect and organize small sets of data from surveys and experiments: design data collection sheets or questionnaires to use in a simplesurvey, construct frequency tables for gathering discrete data, grouped where appropriate in equal class intervals (7.5.1)- plan how to collect the data; construct frequency tables with equal class intervals for gathering continuous data and two-way tables for recordingdiscrete data (8.5.1)- collect small sets of data from surveys and experiments, as planned (7.5.1)- collect data using a suitable method (e.g. observation, controlled experiment, data logging using ICT) (8.5.1)- calculate statistics for small sets of discrete data: find the mode, median and range, and the modal class for grouped data, calculate the mean,including from a simple frequency table, using a calculator for a larger number of items (7.5.2)8

K. International School Tokyo – G7 MYP Curriculum Guide- calculate statistics for sets of discrete and continuous data, including with a calculator and spreadsheet; recognise when it is appropriate to use therange, mean, median and mode and, for grouped data, the modal class (8.5.2)- construct, on paper and using ICT, graphs and diagrams to represent data, including: bar-line graphs, frequency diagrams for grouped discrete data,simple pie charts (7.5.2)- construct graphical representations, on paper and using ICT, and identify which are most useful in the context of the problem. Include: pie charts forcategorical data, bar charts and frequency diagrams for discrete and continuous data, simple line graphs for time series, simple scatter graphs, stemand-leaf diagrams (8.5.2)- interpret diagrams and graphs (including pie charts), and draw simple conclusions based on the shape of graphs and simple statistics for a singledistribution (7.5.3)- interpret tables, graphs and diagrams for discrete and continuous data, relating summary statistics and findings to the questions being explored(8.5.3)- compare two simple distributions using the range and one of the mode, median or mean (7.5.3)- compare two distributions using the range and one or more of the mode, median and mean (8.5.3)- write a short report of a statistical enquiry, including appropriate diagrams, graphs and charts, using ICT as appropriate; justify the choice ofpresentation (7.5.3)- write about and discuss the results of a statistical enquiry using ICT as appropriate; justify the methods used (8.5.3)Extension –Problem Solving– 8.17Extension – Introduction to Networks – 8.239

K. International School Tokyo – G7 MYP Curriculum GuideK. International School Tokyo – Mathematics Extended Level Scope & Sequence (Grade 7)Textbook: Mathematics for the International Student 9 (MYP 4) (2nd edition)Branch 1 – NumberIndices – 9.2- use squares, positive and negative square roots, cubes and cube roots, and index notation for small positive integer powers (7.2.2)- extend knowledge of integer powers of 10; recognise the equivalence of 0.1, 1/10 and 10-1; multiply and divide by any integer power of 10 (9.2.1)- use index notation for integer powers; know and use the index laws for multiplication and division of positive integer powers (9.2.2)- use index notation for integer powers and simple instances of the index laws (9.3.1)- Squares and square roots (A.1.4)- Cubes and cube roots (A.1.4)- Powers of numbers – using index notation (A.1.4)- Indices, powers and roots (B.1)- Using prime factors to evaluate Highest Common Factors (HCF) and Lowest Common Multiples (LCM) (A.1.4)- Understanding and using powers which are zero, negative or fractions (A.1.4)- Recognising the relationship between fractional powers and roots (A.1.4)- Using laws of indices to simplify and evaluate numerical expressions involving integer, fractional and negative powers (A.1.4)- Expressing numbers in standard form (A.1.9)- Writing numbers expressed in standard form as ordinary numbers (A.1.9)- Calculating with numbers in standard form (A.1.9)- Solving problems involving standard form (A.1.9)- Using index notation for positive integer powers (A.2.1)- Using index notation with positive, negative and fractional powers to simplify expressions (A.2.1)- Numbers in standard form (B.1)Branch 2 – AlgebraExpansion, Fractions, Formula, and Proportion – 9.4, 9.11, 9.15, 9.24- distinguish the different roles played by letter symbols in equations, identities, formulae and functions (9.3.1)- simplify o

K. International School Tokyo – G7 MYP Curriculum Guide 1 . Grade 7 . Curriculum . MYP . K International School Tokyo . K. International School Tokyo – G7 MYP Curriculum Guide 2 . . KIST MYP Music G7 Detailed Learning Student Outcomes . 36 KIST MYP

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Introduction 1 Part I Ancient Greek Criticism 7 Classical Literary Criticism: Intellectual and Political Backgrounds 9 1 Plato (428–ca. 347 bc)19 2 Aristotle (384–322 bc)41 Part II The Traditions of Rhetoric 63 3 Greek Rhetoric 65 Protagoras, Gorgias, Antiphon, Lysias, Isocrates, Plato, Aristotle 4 The Hellenistic Period and Roman Rhetoric 80 Rhetorica, Cicero, Quintilian Part III Greek .