Year 2

Place Value Cards

Students explore the place value properties of numbers through the context of skip counting.

This is a classic reSolve sequence aligned with the Australian Curriculum V8.4. It is only available as a downloadable package.

Explore our new sequences for Year 2 aligned to AC V9

This sequence explores the multiplicative place-value properties of numbers. Students learn to represent numbers up to 1000 as multiples of 100s, 10s and 1s. For example, 664 = (6 x 100) + (6 x 10) + (4 x 1).

This sequence is for students who:

  • have a sound understanding of the additive place value of numbers; that is, 64 is made up of 60 and 4.
  • have experience skip counting off the decade by 10s and 100s.  

 

Lesson 1: Counting Cards

The teacher uses a set of cards with 1, 10 and 100 printed on them and asks students to skip count according to the number printed on the card. The cards are shuffled and again skip counted according to the number on the card. Students are asked to consider why they reach the same total when the cards are presented in a different order. They then explore the relationship between the cards and the place-value property of the final number in the count.

Lesson 2: Counting With Plato

Students look at the fact that counting ten 1s is equal to 10, ten 10s is 100 and ten 100s is 1000. Plato the counting robot is introduced to the students. The students count with Plato and then, using the total of the count, reflect on how many 1s, 10s or 100s may have been shown in the counting sequence.

 

Last updated June 12 2020.

This is a classic reSolve sequence aligned with the Australian Curriculum V8.4. It is only available as a downloadable package.

Teacher tools

Our new all-online sequence Place Value: Lolly Shop shares a curriculum content descriptor with this sequence. Place Value: Lolly Shop is aligned to the Australian Curriculum V9 and contains embedded professional learning and supplementary teacher advice.

Year 2

Place Value: Lolly Shop

Students learn that 10 of these are 1 of those, and they apply this knowledge to three-digit numbers.