Year 3 and 4 Mixed Age Money Step 5 Resource Pack includes a teaching PowerPoint and differentiated varied fluency and reasoning and problem solving resources for this step which covers Year 3 Subtracting Money for Summer Block 1.
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This Year 3 and 4 Mixed Age Money Step 5 pack includes:
Mathematics Year 3: (3M9a) Add and subtract amounts of money to give change, using both £ and p in practical contexts
Differentiation for Year 3 Subtracting Money:
Varied Fluency
Developing Questions to support subtracting amounts of money, using multiples of 10p with no exchange.
Expected Questions to support subtracting amounts of money, using multiples of 5p with some exchange.
Greater Depth Questions to support subtracting amounts of money, using increments of 1p with exchanges in 1 or 2 place value columns.
Reasoning and Problem Solving
Questions 1, 4 and 7 (Reasoning)
Developing Find the difference between two amounts and explain the method used. Amounts are in multiples of 10p; no exchanges.
Expected Find the difference between two amounts and explain the method used. Amounts are in multiples of 5p; up to 1 exchange.
Greater Depth Find the difference between two amounts and explain the method used. Amounts are in increments of 1p; up to 2 exchanges.
Questions 2, 5 and 8 (Reasoning)
Developing Find and explain the error in a column subtraction where amounts are in multiples of 10p; no exchanges.
Expected Find and explain the error in a column subtraction where amounts are in multiples of 5p; up to 1 exchange.
Greater Depth Find and explain the error in a column subtraction where amounts are in increments of 1p; up to 2 exchanges
Questions 3, 6 and 9 (Problem Solving)
Developing Complete the missing numbers in a column subtraction where amounts are in multiples of 10p; no exchanges.
Expected Complete the missing numbers in a column subtraction where are amounts are in multiples of 5p; Up to 1 exchange. Find 2 possible solutions.
Greater Depth Complete the missing numbers in a column subtraction where amounts are in increments of 1p; up to 2 exchanges. Find 2 possible solutions.
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