I can partition a number with 2 decimal places. For example: 6.17

I can partition a
number with 2
decimal places.
For example:
6.17 =
6 + 0.1 + 0.7
I can add tenths.
For example:
0.3 + 0.4 = 0.7
I can order numbers
with 2 decimal
places.
For example:
2.47, 2.49, 2.74
I can count in s.
For example:
0, , ,
I can say the
multiples 1-5 in the
12 times table.
For example:
1 x 12 = 12 etc
I can say the
multiples 1-10 in the
12 times table.
For example:
6 x 12 = 72
I can say my 12 x
table jumbled up.
For example:
5 x 12 =
9x12=
I can double 3 digit
numbers (without
crossing 10).
For example:
324 + 324 =
I can double 3 digit
numbers (crossing
10).
For example:
328 + 328 =
I can halve any 2
digit number.
For example:
Half of 78 =
I can halve any 3
digit number.
For example:
Half of 468 =
Half of 496 =
I can find the missing
pieces to 1000.
For example:
417 +? = 1000
I can multiply whole
numbers by 100.
For example:
13 x 100 =
I can divide whole
numbers by 10 or
100 giving decimal
answers.
For example:
135 ÷ 10 = 13.5
I can write Smile
Multiplication fact
families.
Coin multiplication –
I know when to add 2
multiples together.
For example:
10 lots of 32 = 320
2 lots of 32 = 64
So 12 lots of 32 = 384
I can find multiples.
For examples:
The third multiple of
10 is 3.
I can find pairs of
factors.
For example:
24: 1, 24, 2, 12,
3, 8, 4, 6
I can solve any 3
digit money sum.
For example:
£3.85 + £8.67
I can solve 3 digit
subtract 2 digit
calculations.
For example:
682 - 35
I can solve any 1
digit number x 2
digit number (6, 7, 8,
9 times tables).
For example:
7 x 86
I know all my times
tables 1 – 12 off by
heart.
For example:
3x7=
4x8=
I can use my
knowledge of table
facts to find division
facts.
For example:
45 ÷ 9 =
I can use my
knowledge of table
facts to find division
facts (with
remainders).
For example:
47 ÷ 9 =
For example:
30 x 7 = 210
7 x 30 = 210
210 ÷ 30 = 7
210 ÷ 7 = 30