Math // Number Representation & Place Value
Reading and writing numbers to 120
Count to 120 starting at any number less than 120; read and write numerals to 120
Quick check
Can the learner start counting from any number up to 120 — for example, starting at 87 and counting up to 120 without losing track?
Ask this to see whether the topic is secure.
Topic // Mastery
What mastery looks like
- Count from 47 to 120 without errors
- Read the numeral 108 correctly
- Write the numeral for one hundred and fifteen
Topic // Map
Where this fits
- RequiredMust come first
- HelpfulHelps, but not essential
Before this
2 topics- Rote counting to 100Required
Counting & Cardinality // Ages 5 to 6
Counting to 120 extends fluent rote counting to 100
Number Representation & Place Value // Ages 5 to 6
Counting and reading/writing to 120 extends from reading/writing numerals to 100
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Reading and writing numbers to 120
Ages 6 to 7 // Method
Leads to
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Topic // Research-informed
Teaching notes
From the Marble Skill Taxonomy. These notes have not been validated in classrooms, so treat them as a starting point for your own judgement.
The approach
For ages 6–7: count to 120 starting from ANY number below 120, and read/write numerals to 120. Two skills carry the load: (i) counting on from an arbitrary start (not always from 1), so children feel the count as a movable sequence they can enter anywhere; and (ii) crossing 100 — reading and writing 100–120, where the hundreds place appears and children must learn that 'one hundred and eight' is 108, not 1008. Give special attention to the 99→100 and 109→110 crossings and to the write-what-you-hear trap. The primary approach is an interactive 120-grid twinned with a number line; a static grid and short written/spoken checks are useful supporting tools with their own limits.
Common misconceptions
- Writing three-digit words literally: 'one hundred and eight' → 1008, or 'one hundred and fifteen' → 10015/1015 (missing the zero-tens placeholder or concatenating).
- Stalling or resetting at 100 (saying 'one hundred, two hundred' or restarting at 1) when counting on.
- Only being able to count from 1, not from an arbitrary start number.
- Boundary slips: 99→'nine hundred' or 109→200-type errors.
- Reading 108 as 'ten eight' or 'one-oh-eight' without the hundred meaning.
Useful representations
- 120-grid (extended 100-square) showing the pattern continuing past 100.
- Bead string / number line to 120 for counting on from any point and crossing 100.
- Place-value / arrow cards composing 108 as 100 + 8 (zero-tens placeholder visible).
- Number track segments across the 99→100 and 109→110 crossings.
Teaching practices
- Practise counting on FROM ANY number (start at 47, at 96, at 112) so children internalise that the count sequence can be entered anywhere — not a fixed chant from 1.
- Give special attention to the 99→100 and 109→110 crossings and the 100–120 numerals, where the new hundreds place trips reading/writing.
- Confront the write-what-you-hear trap for three-digit words: 'one hundred and eight' → 108, NOT 1008; use place-value/arrow cards (100 + 8) to show the zero tens placeholder.
- Extend the 100-square to a 120-grid so the pattern continues visibly past 100 and children see 101–120 as 'one hundred and ...'.
- Balance count / read / write and forwards/backwards across the boundary to build robust fluency.
Activities to try
- 1
Count on from any number across 100 (interactive grid and line)
Why it works: The count is a movable window you can enter at any number, not a fixed chant that must start at 1; it continues smoothly past 100, where 101–120 are 'one hundred and ...'.
- Pick any starting number — for example 47, 96, or 112 — and count on out loud, one number at a time, as each number is highlighted in turn on a 120-grid and a matching number line.
- Deliberately practise starts that sit just before a boundary (start at 96 and count 97, 98, 99, 100, 101; start at 108 and count 109, 110, 111) so the century and decade rollovers get extra rehearsal.
- Count backwards too (for example from 112 down past 100) to show the sequence runs both ways across the boundary.
- While counting, keep the single running count going — avoid resetting to 1 or jumping to 'two hundred' after 100.
- 2
Build the numeral from the spoken words with place-value cards
Why it works: Three-digit numerals are built by place value, not by stringing the spoken words together; the zero in 108 is a tens placeholder, and concatenating words gives numbers far too large.
- Hear or read a number word such as 'one hundred and eight' and build it with place-value / arrow cards: pull the '100' card, note there are zero tens, then the '8' card, so the cards overlay to read 108.
- Say what job the 0 is doing in 108 — it holds the empty tens place.
- Do the same for 'one hundred and fifteen' → compose 100, then 1 ten, then 5, reading 115.
- Confront the trap directly: write the words out literally (1008, 10015) and compare that number to where it would sit relative to the 120-grid — far off the board — to see why it can't be right.
- 3
Fluency and trap checks: sequence, read, and write across 100
Why it works: These checks show whether a learner can complete sequences across 100, read numerals 100–120 with their hundred meaning, and write them by place value rather than concatenating words; sustained counting across 100 is confirmed through the spoken counting activity.
- Fill the missing numbers in a run that crosses the boundary, e.g. 97, 98, __, __, 101.
- Read a given numeral aloud, e.g. 108, as 'one hundred and eight'.
- Write the numeral for a spoken/written number word, e.g. 'one hundred and fifteen' → 115.
- Use a slider or marker to land on target numbers up to 120.
Topic // Standards
Curriculum standards
- Common Core State Standards for Mathematics
- 1.NBT.1
Math // Number Representation & Place Value
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