|
|
|
|
National Curriculum
Meanings
|
|
|
|
 |
To ensure you order the correct National Curriculum Level, ask your child's
teacher what level they are working at.
The National Numeracy Strategy guidelines show the expectation of an "average"
child. |
|
|
|
Year 4 consolidation of
Level 3 and start on Level 4.
Year 5 revision of Level
3, but mainly Level 4.
Year 6 consolidation of
Level 4, start of Level 5.
Year 7 revision of Level
4, but mainly Level 5.
Year 8 consolidation of Level
5, start of Level 6.
Year 9 revision of Level
5, but mainly Level 6.
Here is a guide to the GCSE levels and the National Curriculum levels. This is
only a guide, as the National Curriculum Levels do not match up exactly with
the GCSE grade boundaries.
GCSE Higher Level
A*, A, B, C, D,
U
tests mainly Levels 7, 8, 9 and 10.
GCSE Intermediate Level
B, C, D, E,
U
tests mainly Levels 5, 6, 7 and 8.
GCSE Foundation Level
D, E, F, G,
U
tests mainly Levels 3, 4, 5, 6.
Note: The notation Level 9/10. These levels are also referred to as
exceptional performance (EP) at Key Stage 3. We use 9/10 as it is a natural
progression of the numbering system!
The end of Year 9 denotes the end of Key Stage 3. This year 67 per cent of
pupils achieved Level 5 or higher in Mathematics, a one per cent increase on
last year. National targets are for 75 per cent of pupils to achieve Level 5 or
higher by 2004 and 85 per cent by 2007.
The Key Stages and Assessment
| Age
|
Stage
|
Year
|
Test
|
| 3-4
|
Foundation
|
|
|
| 4-5
|
|
|
|
| 5-6
|
Key Stage 1
|
Year 1
|
|
| 6-7
|
Year 2
|
National tests and tasks in
Maths and English.
|
| 7-8
|
Key Stage 2
|
Year 3
|
|
| 8-9
|
Year 4
|
|
| 9-10
|
Year 5
|
|
| 10-11
|
Year 6
|
National tests in Maths,
English and Science.
|
| 11-12
|
Key Stage 3
|
Year 7
|
|
| 12-13
|
Year 8
|
|
| 13-14
|
Year 9
|
National tests in Maths,
English and Science.
|
| 14-15
|
Key Stage 4
|
Year 10
|
Some pupils take GCSEs.
|
| 15-16
|
Year 11
|
Most pupils take GCSEs or
other qualification.
|
The Key Stage 'Levels'
|
Key Stage 1 (ages 5-7)
|
Key Stage 2 (ages 7-11)
|
Key Stage 3 (ages 11-14)
|
| Level 8
|
|
|
|
| Level 7
|
|
|
|
| Level 6
|
|
|
|
| Level 5
|
|
|
|
| Level 4
|
|
|
|
| Level 3
|
|
|
|
| Level 2
|
|
|
|
| Level 1
|
|
|
|
KEY
|
|
During the appropriate Key Stage, most children will work between these levels.
|
|
|
By the end of the appropriate Key Stage, most children will achieve these
levels.
|
What Mathematics should your child be learning?
|
|
|
|
Key Stage 1
|
|
|
|
It is expected that most children of around 7 years will be able to:
Use and Application of Maths
-
choose a sensible approach to tackle a problem
-
use words, symbols and simple diagrams to record what they do in a mathematical
way
-
notice patterns and describe them
-
explain how they solved a problem.
Number
-
count, read and write whole numbers up to 100, and put them in order
-
count on or back in ones or tens from different starting numbers
-
tell if numbers are odd or even
-
know that you can undo an addition with a subtraction
-
know by heart all adding and subtracting facts for each number up to ten (for
example, know the facts that 6 + 4 = 10, 10 - 4 = 6 and 10 - 6 = 4, 4 + 2 = 6
and 6 - 4 = 2, 6 - 2 = 4, and so on)
-
know the pairs of numbers in tens that make 100 (for example, 30 + 70 = 100, 70
+ 30 = 100)
-
know that they can do addition in any order, a nd that it's easier to start
with the bigger numbers
-
understand that multiplying is the same as adding more of the same number
-
double numbers or halve them
-
know the 2 and 10 times tables by heart.
Shape, Space and Measures
-
use the mathematical names for common two-dimensional and three-dimensional
shapes; say how many sides and corners a shape has, and if it has any right
angles
-
predict how a shape would appear in a mirror
-
recognise turning movements such as whole turns, half turns and quarter turns
or right angles
-
measure or weigh things using units such as centimetres, metres, litres or
kilograms; choose sensible units to use
-
use a ruler to draw and measure lines to the nearest centimetre
-
tell the time to the half and quarter hour.
|
|
|
|
Key Stage 2
|
|
|
|
It is expected that most children of around 11 years will be able to:
Use and Application of Maths
-
tackle a problem using different approaches, trying out ideas of their own
-
apply maths to practical problems
-
present their results in a clear and organised way.
Number
-
multiply and divide decimals by 10 or 100, and whole numbers by 1000 in their
heads
-
put in order a set of numbers with up to three decimal places
-
work with decimals to add and subtract on paper
-
reduce a fraction to its simplest form (for example, four-sixteenths to
one-quarter)
-
work out fractions of numbers or quantities (for example, they should be able
to work out five-eighths of 32, seven-tenths of 40 and nine-one hundredths of
400 centimetres)
-
understand that a percentage is the number of parts in every hundred, and work
out simple percentages of whole numbers
-
solve problems involving ratio and proportion
-
know all the times tables and use them to divide as well as multiply
-
use +, -, ÷, and \ to solve problems given in words, which could be about
numbers or measures (kilograms, kilometres and so on)
-
use paper and pencil methods of multiplying and dividing for harder
calculations (for example, 434.25 multiplied by 8, 195 divided by 6 and 352
multiplied by 27).
Shape, Space and Measures
-
use a protractor to measure angles to the nearest degree
-
calculate the perimeter and area of shapes that can be split into rectangles
-
read and plot coordinates in all four quadrants
-
interpret numbers accurately on a range of measuring instruments
-
tell the time and solve problems involving time on a 12-hour or 24-hour clock.
Handling Data
-
solve a problem by collecting and using information in tables, graphs and
charts.
|
|
|
|
Key Stage 3
|
|
|
|
It is expected that most children of around 14 years will be able to:
Use and Application of Maths
-
plan how to tackle a problem, including working out what information they need
-
solve complex problems by breaking them into smaller, more manageable tasks
-
describe mathematical situations using symbols, words and diagrams
-
link their solutions to the initial problem and present them to a sensible
degree of accuracy
-
explain their reasoning and begin to give mathematical justifications for their
solutions.
Number and Algebra
-
in their heads, do some calculations involving decimals, fractions,
percentages, factors, powers and roots
-
multiply and divide any whole number by 10, 100 and other powers of 10
-
estimate and approximate answers to calculations
-
use standard written methods for addition, subtraction, multiplication and
division involving whole numbers, decimals and fractions
-
give one number as a fraction or percentage of another
-
use efficient methods to add, subtract, multiply and divide fractions
-
use the relationships between fractions, decimals, percentages, ratio and
proportion to solve problems
-
find and use prime factors of numbers
-
use calculators efficiently and interpret the display in the context of the
problem; use the constant, the sign change key, pi, function keys for powers,
roots and fractions; use brackets and the calculator memory
-
use index notation and simple instances of index laws (know, for example, that
22 x 23 = 25 and 26 ÷ 22 = 24)
-
set up and use equations and their graphs to solve word problems
-
simplify and transform algebraic expressions, knowing how to substitute
positive and negative numbers for symbols
-
generate terms of a sequence and use algebra to describe the nth term of a
simple sequence
-
begin to use trial and improvement methodically, to find rough solutions to
equations such as x3 - x = 100.
Shape, Space and Measures
-
use a ruler, protractor and compasses to construct lines, angles and
two-dimensional or three-dimensional shapes
-
use the properties of straight-sided shapes, and intersecting and parallel
lines, to solve problems
-
recognise when two triangles are congruent
-
know and use formulae to calculate: -the circumferences and areas of circles
-areas of straight-sided shapes -volumes of cuboids
-
use two-dimensional diagrams to analyse three-dimensional shapes
-
rotate, reflect, translate and enlarge two-dimensional shapes and understand
how these transformations affect their sides, angles and position
-
write instructions for a computer to generate and transform shapes and paths.
Handling Data
-
design a survey or experiment
-
gather the data they need from different sources (for example, from tables,
lists and computer sources)
-
choose the right kind of graph to show the data they have gathered
-
summarise raw data using range and measures of average
-
interpret graphs and diagrams and draw conclusions
-
calculate probabilities and solve problems in situations where there are
limited numbers of equally likely outcomes (for example, when rolling a dice)
-
estimate probabilities from data gathered in experiments.
|
|
|
|