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Bound for Success Scope and Sequence Statements

Bound for Success Scope and Sequence Statements

Bound for Success Scope and Sequence Statements

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MATHEMATICSSpaceConcept In Year 1the student:In Year 2the student:In Year 3the student:In Year 4the student:In Year 5the student:In Year 6the student:In Year 7the student:In Year 8the student:In Year 9the student:two thous<strong>and</strong> kilometresnorth but we can also seeUluru if we take a left turnfrom the main highway aboutsix hundred kilometres southwest of Alice Springs”)• Can move <strong>for</strong>ward, back,left <strong>and</strong> right a given(small) number of paces insequences i.e. respondscorrectly to “move <strong>for</strong>ward3 paces then left 2 paces”• Follows simple directions<strong>for</strong> locating objects on asimple grid (e.g. 2 squaresup, turn right, 3 down)• Follows <strong>and</strong> givesdirections <strong>for</strong> movingaround <strong>and</strong> finds specificlocations (e.g. says “goesten paces left <strong>and</strong> then 24paces right” tellingsomeone else where to go,<strong>and</strong> follows thesedirections when given bysomeone else)• Uses the position of theirbody to underst<strong>and</strong>quarter, half, three-quarter<strong>and</strong> full turns i.e. knowthat a full turn will bringthem back to their originalposition after spinning onthe spot• Makes links between thefour major compass points<strong>and</strong> quarter, half, threequarter<strong>and</strong> full turns whenfollowing or givingdirections (e.g. knows thatif they are facing south <strong>and</strong>turn right a quarter turnthey will be facing west)• Knows how to readcoordinates on a map,going along the verticalaxis first <strong>and</strong> then up ordown to the requiredhorizontal axis, <strong>and</strong> that acoordinate point (e.g. D5)describes a whole gridsquare not a point• Uses distance, compasspoints (including NE, NW,SE, SW) fractions of a turn(½, ¼, 1/8 <strong>and</strong> multiples ofthese), angles in degrees,grids <strong>and</strong> coordinates toread <strong>and</strong> follow simplemaps• Underst<strong>and</strong>s that bearingsare given in degrees,clockwise from the northpoint (ie that a bearing of180° is south) <strong>and</strong> knowsthese equivalences <strong>for</strong> allmajor compass points• Uses grids <strong>and</strong>coordinates, scale <strong>and</strong> truebearings to read, interpret<strong>and</strong> follow maps (e.g. on abush walk, orienteering)(e.g. says “On the map it is2 cm on a bearing of 270°so that means I need towalk 200 metres in awesterly direction”)• Can use a simple sketchplacement or drawing ofobjects to place the realobjects relative to eachother (e.g. shown a pictureof three different bottles ona table in front of them canplace the bottles on thetable duplicating thepositions of the bottles)• Produces in<strong>for</strong>mal bird’seye-viewmaps payingattention to what things arebetween <strong>and</strong> pathwaysbetween locations (e.g.knows that the shop isbetween the school <strong>and</strong> theroad <strong>and</strong> shows that ontheir map)• Makes sketches of, <strong>and</strong>interprets maps of familiarenvironments including theschool yard, local shops orthe isl<strong>and</strong>• Develops their ownin<strong>for</strong>mal scales whenmaking sketches offamiliar environments (e.g.1 cm on the map = 10steps in real life)• Estimates lengths <strong>and</strong>distances on maps, grids<strong>and</strong> plans with respect to astraight<strong>for</strong>ward scale (e.g.uses a scale of 1 cm = 10metres to estimate thelength of a street)• Accurately uses simplescales including 1 cm = 10cm on a drawing todetermine the exact lengthof an object; uses 1 cm =10 m on a plan todetermine the exact lengthof a room or other part ofthe school grounds• Accurately draws maps<strong>and</strong> plans that includescale in familiar contexts(e.g. places a bus stopcloser to a school than ashop on a map usingstraight-<strong>for</strong>ward scalesincluding 1 cm represents100 m accurately, <strong>and</strong>,given that a 20 m wall of ahouse measures 5 cm on aplan, calculates that thescale is 1 cm = 4 m)• Draws diagrams torepresent familiar places orsituations, paying closeattention to arrangementsrather than scale (e.g.draws a network-typediagram to represent thearrangement of the mainbuildings in theirschool/town; Draws adiagram to represent whichteams play each other inthe football finals)• Interprets <strong>and</strong> constructsmaps, diagrams <strong>and</strong> plans<strong>and</strong> uses these to specifylocation <strong>and</strong> move fromone location to another;Draws <strong>and</strong> uses diagramsto represent <strong>and</strong> analyserelationships (e.g. theshortest path <strong>for</strong> a touraround a zoo, a draw <strong>for</strong> aknockout competition)<strong>Bound</strong> <strong>for</strong> <strong>Success</strong> <strong>Scope</strong> <strong>and</strong> <strong>Sequence</strong> <strong>Statements</strong> V2 Page 29 Working Document Semester One 2007

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