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Build Teen Numbers

Maths • 30 • 17 students • Created with AI following Aligned with New Zealand Curriculum

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Maths
30
17 students
17 August 2026

Teaching Instructions

Using this lesson that came prior, create a lesson that is a step up from this: Beginning the lesson:Remind students that they have been learning about numbers and how we can use tens and ones to build numbers. Show students the number cards 2 and 4 and ask, “What numbers could we make using these two cards?” Allow students to turn and talk before sharing ideas such as 24 and 42 Use the number rods to build both numbers and ask, “What is the same about these numbers?” and “What is different?” Guide students to notice that the same digits have been used but their positions have changed. Explain that the position of a digit tells us its value. Model this with the number rods, showing that 24 has 2 tens and 4 ones, while 42 has 4 tens and 2 ones. Briefly introduce the 10 card as an optional challenge, explaining that it can be used to make a number such as 104, with 1 hundred, 0 tens and 4 ones.

During the Lesson: Put students into pairs and give each pair number cards and number rods. The first student chooses two cards, arranges them to make a two-digit number and builds it using the rods. They identify how many tens and ones they have before swapping the cards to make a new number. Partners compare the two numbers and discuss, “Which number is bigger?”, “How do you know?”, “What changed?” and “What stayed the same?” Move between pairs, encouraging students to use mathematical language such as tens, ones, digit and value. If students are unsure, use the number rods to help them see the value of each digit. Students who are ready can choose three cards and make a three-digit number. Ask, “What is the biggest number you can make?”, “What is the smallest?” and “How do you know?” Students who need more support continue working with two-digit numbers. Give selected students the cards 2, 5 and 8 and ask them to build 258. Ask, “What would happen if the 8 moved to the hundreds place?” Compare 258 and 825, then 258 and 285. Encourage students to explain how moving a digit changes its value and why one number is bigger or smaller than another. Use the number rods to support students in explaining their reasoning. Ending the Lesson:Bring students back together and revisit the key learning by asking, “What did we learn about the position of a digit?” Encourage students to explain that the position of a digit tells us how much it is worth. Finish with the number cards 3, 6 and 9 and ask students to identify the biggest and smallest numbers they can make. As a final check for understanding, ask individual students to make a two-digit number and explain, “My number is ____. It has ____ tens and ____ ones.” Use students’ responses to identify who can confidently connect the numeral with its tens and ones representation and who may need further support. I have number cards, number shapes and rods, whie boards.

Overview

Students build on earlier learning about tens and ones by exploring teen numbers as one full ten and some ones. They use concrete materials, images and numerals to notice that changing the number of ones changes the total while the ten remains constant.

Learning intentions

  • WALT make and read teen numbers.
  • WALT show teen numbers using a ten and ones.
  • WALT explain how a numeral, a model and a spoken number show the same amount.
  • WALT compare teen numbers using mathematical language.

Success criteria

  • I can build a teen number with one ten and some ones.
  • I can write and read the matching numeral.
  • I can say how many tens and ones are in my number.
  • I can explain which of two teen numbers is greater and how I know.

Curriculum links

  • Mathematics and Statistics — Number: develop understanding of numbers, quantities and how they are represented.
  • Mathematics and Statistics — Number: compose, decompose, read and compare numbers within the appropriate early number range.
  • Mathsteasers: use a reasoning challenge to deepen understanding and explain mathematical thinking.
  • Mathematical communication and reasoning: represent ideas with materials, drawings, words and numerals.

Lesson structure (30 minutes)

  1. 0–4 min · Notice and wonder. Teacher displays a ten rod and seven ones, then asks, “What number could this be? What do you notice?” Open with the hook and learning intention slides and accept children’s ideas without correcting immediately. Students turn and talk, then share what the materials might represent.

  2. 4–9 min · Model teen numbers. Teacher explicitly builds 17, saying, “One ten and seven ones makes seventeen,” and records 10 + 7 = 17. Show 14 and 19, highlighting that the first digit tells us there is one ten and the second digit tells us the extra ones. Use the modelled examples and place-value visual to show the ten as a complete group. Students count the ones, match each model to a numeral and rehearse the sentence: “___ is one ten and ___ ones.”

  3. 9–17 min · Pair build and match. Place students in pairs and give each pair number cards and rods. One child chooses a card from 11–19, builds it with one ten and ones, and says the sentence; the partner checks by counting and swaps roles. Provide the Twenty-frame Mats for pairs to build the same number in a second representation, write the numeral and record a simple addition sentence. Refer to the pair-task instructions and talk prompts. Students compare two numbers by asking, “Which has more ones?”, “Which is greater?” and “How do you know?”

  4. 17–23 min · Change one part. Teacher models 13, then adds two ones and asks, “What changed? What stayed the same?” Repeat with 16 and 19. Invite children to make a teen number, then change only the ones to make a new number. Students record both numbers on the teen-number build and compare sheet by drawing or attaching a ten and ones, writing the numeral and circling the greater number. Encourage oral explanations rather than lengthy writing.

  5. 23–27 min · Reasoning challenge. Teacher shows a ten rod and asks, “Can you make the greatest teen number using one ten and some ones? Can you make the smallest teen number?” Discuss 19 and 10, clarifying that 10 has one ten and zero ones. Then ask, “Is 18 greater than 15? What proves it?” Students use rods or their ten-frame to justify their answer to a partner. Challenge confident students to order 12, 17 and 19 and explain the pattern.

  6. 27–30 min · Share and assess. Revisit the summary and exit-question slide. Ask several students to show a number between 10 and 19 and complete: “My number is ____. It has one ten and ____ ones.” Students complete the final item on the quick-check box or show their model to the teacher before packing away.

Resources

  • Number cards showing 10–19
  • Number rods or base-ten materials
  • One ten-frame mat per pair
  • the Twenty-frame Mats
  • the teen-number build and compare sheet
  • the teen-number teaching deck
  • Pencils, crayons and mini whiteboards
  • Floor or table space for paired work

Assessment

  • Listen during modelling and pair work for accurate counting, one-to-one correspondence and use of “ten”, “ones”, “greater” and “less”.
  • Check whether students connect the concrete model, spoken number and written numeral, especially for 10, 11 and 19.
  • Use the final model-and-say response and worksheet quick-check to group students for the next lesson: secure, developing or needing further practice with teen numbers.

Differentiation

  • Support children who need it with a visible ten rod, a smaller choice of cards such as 10, 11, 12 and 15, and the sentence frame “___ has one ten and ___ ones.” Let them touch and count each object.
  • Pair children thoughtfully and allow drawing, pointing or speaking instead of writing full explanations. Model vocabulary with gestures and repeated oral language for children learning English or needing language support.
  • For children ready for extension, ask them to order three or four teen numbers, find one more and one less, or explain why every teen number has one ten but a different number of ones.
  • Keep the challenge within the early number range; do not require children to work with two-digit place-value notation beyond teen numbers.

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