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1.
Arithmetic 1 |
·
Basic Principles
·
Decimals
·
Fractions
·
Directed Number
·
The Calculator
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Percentages |
2
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ü |
ü
ü
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ü |
ü
ü
ü
ü |
4
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Extension
Recurring decimals to
fractions
Defn. of rational/irrational
nos.
◄ Use own method of
increasing and decreasing percentages |
◄Notation for recurring
decimals
◄BEDMASsig figs and decimal
places included |
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2.
Algebra 1 |
·
Basic Principles
·
Symbolic Expression
·
Brackets
·
Substitution
·
Equations
·
Problem Solving
·
Sequences |
2
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ü
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ü |
ü
ü
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üü |
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ü
ü
üü |
4 |
Extension
Expand double brackets
Investigate numerically
e.g. (2+3)(4+1)
=(2)(4)+(3)(4)…..
◄SMP type introduction to
finding nth term of sequence is better method
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◄Masterminders only
accessible to most able. |
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3.
Proportion |
·
Basic Principles
·
Change of units
·
Exchange rates
·
Problem Solving
·
Science Problems |
2
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üü
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üü |
ü |
2½ |
◄Students need to become
familiar with Imperial units.
*Need to know
1inch
»
2.5cm 1kg
»
2.2pounds
1mile
»
1.6km 1yard
»
0.9m
1 litre
»
1.75 pints |
◄Calculators (Scientific)
essential in this chapter. Large numbers. |
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4.
Geometry
1 |
·
Basic Principles
·
Parallel lines
·
Symmetry of quadrilaterals
·
Rotational symmetry
·
Angles of polygon
·
Miscellaneous calculations |
2, 3 |
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ü
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ü |
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2½ |
◄Activity 11 involves paper
folding for symmetry
Show various methods for
interior
angles of regular polygons
1. E = 360
¸
n, I = 180 – E
2. angles round point
followed by isosceles triangles
3. sum of int. angles =
180(n – 2) |
◄Terminology: The books uses
‘allied’ angles-also called interior or co-interior angles.
◄Although nominally only
goes to level 6 this is a very challenging chapter |
Logo – for symmetry and
developing interior/exterior angle work, move into tessellations, why
some shapes and not others? |