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Master the Curriculum

Multiplication & Division

Y2

Relate grouping problems where the number of groups is unknown to multiplication equations with a missing factor, and to division equations (quotative division) – 2

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Year 2Multiplication & Division

Relate grouping problems where the number of groups is unknown to multiplication equations with a missing factor, and to division equations (quotative division) – 2

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Pupils need to be able to represent problems where the total quantity and group size is known, using multiplication equations with missing factors. For example, “There are 15 biscuits. If I put them into bags of 5, how many bags will I need?’’ can be represented by the following equation: ? × 5 = 15 Pupils can use skip counting or their emerging 2, 5 and 10 multiplication table fluency to calculate the missing factor. Pupils should then learn that unknown-factor problems can also be represented with division equations (quotitive division), for example, 15 ÷ 5 = ? .They should be able to use skip counting or their multiplication-table fluency to find the quotient: 15 ÷ 5 = 3. Pupils should be able to describe how each term in the division equation links to the context and describe the division equation in terms of ‘division into groups’. Language focus: “The 15 represents the total number of biscuits.” “The 5 represents the number of biscuits in each bag.” “The 3 represents the number of bags.” “15 divided into groups of 5 is equal to 3.” Pupils also need to be able to solve division calculations that are not set in contexts. They should recognise that they need to skip count in the divisor (2, 5 or 10), or use the associated multiplication fact, to find the quotient. For example, to calculate 60 ÷ 10, they can skip count in tens (counting the required number of tens) or apply the fact that 6 × 10 = 60. You can find out more about fluency and recording for division by 2, 5 or 10 here in the calculation and fluency section: 2MD–2Read more

Pupils need to be able to represent problems where the total quantity and group size is known, using multiplication equations with missing factors. For example, “There are 15 biscuits. If I put them into bags of 5, how many bags will I need?’’ can be represented by the following equation: ? × 5 = 15 Pupils can use skip counting or their emerging 2, 5 and 10 multiplication table fluency to calculate the missing factor. Pupils should then learn that unknown-factor problems can also be represented with division equations (quotitive division), for example, 15 ÷ 5 = ? .They should be able to use skip counting or their multiplication-table fluency to find the quotient: 15 ÷ 5 = 3. Pupils should be able to describe how each term in the division equation links to the context and describe the division equation in terms of ‘division into groups’. Language focus: “The 15 represents the total number of biscuits.” “The 5 represents the number of biscuits in each bag.” “The 3 represents the number of bags.” “15 divided into groups of 5 is equal to 3.” Pupils also need to be able to solve division calculations that are not set in contexts. They should recognise that they need to skip count in the divisor (2, 5 or 10), or use the associated multiplication fact, to find the quotient. For example, to calculate 60 ÷ 10, they can skip count in tens (counting the required number of tens) or apply the fact that 6 × 10 = 60. You can find out more about fluency and recording for division by 2, 5 or 10 here in the calculation and fluency section: 2MD–2

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What you get, 2 files

  • PDFActivity
  • PPTXActivity, editable

The standard small step pack, as her own modules ship it. We do not print page counts here, because her catalogue does not publish them and a guessed number is worse than none.

★★★ Differentiated three ways
  • Working towardsScaffolded, with the model or the bar already drawn.
  • Working withinThe expected standard for the year group.
  • Greater depthReasoning and explaining, not just more of the same.

Her own system, with the star count repeated in every worksheet header so a child can be handed the right sheet without a word.

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