Helping Your Child With Their Maths. Why Has It All Changed? Formal written methods Columnar addition Columnar subtraction Long division Long multiplication.

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Presentation transcript:

Helping Your Child With Their Maths

Why Has It All Changed? Formal written methods Columnar addition Columnar subtraction Long division Long multiplication

When faced with a calculation problem, encourage your child to ask… - Can I do this in my head? - Could I do this in my head using drawings or jottings to help me? - Do I need to use a written method? - Should I use a calculator? Also help your child to estimate and then check the answer. Encourage them to ask… - Is the answer sensible?

Mental Strategies Secure mental calculation requires the ability to: 1. recall key number facts instantly all addition and subtraction facts for each number to at least 10 sums and differences of multiples of use knowledge of place value to extend known number facts using the fact that 7 x 6 = 42 to calculate 70 x 6 = use strategies such as realising that addition can be done in any order, or partitioning (splitting) numbers into tens and units

Addition Progression in addition: Use practical objects Structured number line Unstructured number line TU+U, TU+TU without bridging TU+U, TU+TU with bridging Partitioning Expanded columnar Columnar

ADDITION WITHOUT BRIDGING

ADDITION WITH BRIDGING

PARTITIONING = = = = = = 123

EXPANDED COLUMNAR = = = = 345

COLUMNAR ADDITION

Subtraction Progression in subtraction: Use practical objects Structured number line Unstructured number line TU-U, TU-TU without bridging TU-U, TU-TU with bridging Partitioning Expanded columnar Columnar Inverse of addition

SUBTRACTION WITHOUT BRIDGING

SUBTRACTION WITH BRIDGING

PARTITIONING 264 – 182 What can go wrong? 200 – 100 = – 60 = 20 4 – 2 = = 122 What should it be? 264 – 100 = – 80 = – 2 = 82

EXPANDED COLUMNAR

COLUMNAR

Multiplication Progression in multiplication Arrays Concrete objects Pictorial representation Number lines (repeated addition) U x U TU x U Partitioning TU x U HTU x U Grid method

ARRAYS : U x U 6 X 4 X X X X X X X X X24

NUMBER LINES

PARTITIONING 438 x x 6 = x 6 = x 6 = = 2628

GRID METHOD Why not partitioning for TU x TU? 45 x x 30 = x 8 = = 1240 Oops!

GRID METHOD 45 x Then add the four ‘answers’

Division Progression in Division Using pictures Number line (repeated subtraction) Chunking Inverse of multiplication

USING PICTURES Share the apples between the teddies.

NUMBER LINE There are 12 bicycles wheels. How many bikes are there? 12 ÷ 2 = 6

CHUNKING Eighty one stickers are divided equally between three friends. How many stickers do they each get? 81  3 = (10 x 3) (10 x 3) (7 x 3) 0

Discuss with your child how things work and ask them to explain how they know.

Any questions?

NOW IT’S YOUR TURN !!!