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Algebra

 L2 - 4
Algebra – Level 2
•   What I need to know.                     •   What I can do.
     – continue a simple pattern
     – generalise the pattern
     – use the mathematical symbols of =,
       <, >
     – partition numbers less than 10
     – know and use "teen" facts
     – solve addition problems by making a
       ten, or making a decade
     – solve addition problems involving
       measurements
     – continue a sequential pattern
     – develop bar charts to show
       relationships
     – draw the next shape in a pattern
       sequence
     – see how the pattern continues from
       one shape to the next
     – draw up a table of values
     – identify patterns in number
       sequences
     – systematically “count” to establish
       rules for sequential patterns
     – use rules to make predictions
Algebra – Level 3
•   What I need to know.                              •   What I can do.
     –   consolidate understanding of simple
         properties of addition, subtraction,
         multiplication and division
     –   discover and use some more complex
         properties of addition, subtraction,
         multiplication and division
     –   predict the next term of a spatial pattern
     –   find a rule to give the number of
         matchsticks (tiles) in a given member of
         the pattern
     –   find the member of the pattern that has a
         given number of matchsticks (tiles)
     –   show number patterns using the
         hundred’s board and other grid
         arrangements for whole numbers
     –   find the rule for a pattern of numbers
         shown on a hundred’s board or for
         input/output pairs from a calculator;
     –   relate sequential spatial patterns to how
         they appear as a number sequence on a
         hundreds board.
     –   continue a pattern
     –   find the recurrence rule of a pattern
     –   look at relations between two patterns
     –   have some idea of what a general rule is
     –   use a "cups and Cubes" model to
         describe relationships
Algebra – Level 4
•   What I need to know.                                                   •   What I can do.
     –    write and calculate arithmetic expressions precisely using the
          order of operations.
     –    realise the importance of the order of operations on a
          calculator.
     –    predict further members in patterns of equations using
          relationships within the equations
     –    develop function rules to describe relationships
     –    find specific values for variables from given relationships
     –    devise a rule for ensuring that sets of numbers can be
          arranged into 3-by-3 magic squares
     –    represent 3-by-3 magic squares algebraically
     –    devise rules for determining the Magic Number for magic
          squares
     –    represent magic squares using parametric equations
     –    solve equations that have been formed from magic squares.
     –    use powers of two in problem situations
     –    find number patterns in practical situations
     –    experiment to find patterns
     –    explore the relationship between rows and columns in finding
          the areas of rectangles
     –    calculate the area of rectangles, parallelograms and triangles
     –    develop, justify and use rules to solve problems that involve
          number strips
     –    identify and clearly articulate patterns, and make
          generalisations based on these .
     –    find a rule to describe any member of a number sequence
          and express it in words .
     –    find the number of crosses in Tukutuku panels by using
          areas of squares and rectangles
     –    find the number of crosses in repeating Tukutuku panels by
          using linear formulae.
     –    solve problems using linear relationships shown on tables
          and graphs.

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Algebra overviews

  • 2. Algebra – Level 2 • What I need to know. • What I can do. – continue a simple pattern – generalise the pattern – use the mathematical symbols of =, <, > – partition numbers less than 10 – know and use "teen" facts – solve addition problems by making a ten, or making a decade – solve addition problems involving measurements – continue a sequential pattern – develop bar charts to show relationships – draw the next shape in a pattern sequence – see how the pattern continues from one shape to the next – draw up a table of values – identify patterns in number sequences – systematically “count” to establish rules for sequential patterns – use rules to make predictions
  • 3. Algebra – Level 3 • What I need to know. • What I can do. – consolidate understanding of simple properties of addition, subtraction, multiplication and division – discover and use some more complex properties of addition, subtraction, multiplication and division – predict the next term of a spatial pattern – find a rule to give the number of matchsticks (tiles) in a given member of the pattern – find the member of the pattern that has a given number of matchsticks (tiles) – show number patterns using the hundred’s board and other grid arrangements for whole numbers – find the rule for a pattern of numbers shown on a hundred’s board or for input/output pairs from a calculator; – relate sequential spatial patterns to how they appear as a number sequence on a hundreds board. – continue a pattern – find the recurrence rule of a pattern – look at relations between two patterns – have some idea of what a general rule is – use a "cups and Cubes" model to describe relationships
  • 4. Algebra – Level 4 • What I need to know. • What I can do. – write and calculate arithmetic expressions precisely using the order of operations. – realise the importance of the order of operations on a calculator. – predict further members in patterns of equations using relationships within the equations – develop function rules to describe relationships – find specific values for variables from given relationships – devise a rule for ensuring that sets of numbers can be arranged into 3-by-3 magic squares – represent 3-by-3 magic squares algebraically – devise rules for determining the Magic Number for magic squares – represent magic squares using parametric equations – solve equations that have been formed from magic squares. – use powers of two in problem situations – find number patterns in practical situations – experiment to find patterns – explore the relationship between rows and columns in finding the areas of rectangles – calculate the area of rectangles, parallelograms and triangles – develop, justify and use rules to solve problems that involve number strips – identify and clearly articulate patterns, and make generalisations based on these . – find a rule to describe any member of a number sequence and express it in words . – find the number of crosses in Tukutuku panels by using areas of squares and rectangles – find the number of crosses in repeating Tukutuku panels by using linear formulae. – solve problems using linear relationships shown on tables and graphs.