An addend is a number added to another number.

When you round a number, you are making a number less accurate, but keeping it close to its original value.

When you adjust a number you make a small change to it.

Redistribution is where part of one addend is moved to another addend.

Use knowledge of addition to add commonly used prices efficiently

Maths

Explain and represent whole pounds as a quantity of money

Explain and represent whole pounds and pence as a quantity of money

Explain how to compare amounts of money without converting

Convert quantities of money between pounds and pence

Use knowledge of subtraction to calculate change when paying with whole pounds or notes

Use and explain the most efficient strategies when adding quantities of money

Use and explain the most efficient strategies when subtracting quantities of money

Calculate change when purchasing several items

Solve a range of problems, including finding change

In this unit pupils will explain represent and compare whole pounds and pence.  They will convert quantities of money between pounds and pence using the most efficient and reliable strategy to find the change. In the future unit pupils will carry out conversions that correspond to 100 parts and solve measures problems involving different units.

In the prior unit pupils calculated with decimal numbers using column addition and subtraction. In this unit pupils will explain represent and compare whole pounds and pence. They will convert quantities of money between pounds and pence and use the most efficient and reliable strategy to find the change.

In this unit pupils will explain represent and compare whole pounds and pence. They will convert quantities of money between pounds and pence and use the most efficient and reliable strategy to find the change.

Money: apply efficient strategies when calculating with money

Use an adjusting strategy to solve this: 59 p + 37 p = {{  }} p

Use the redistributing  strategy to solve this: £0.26 + £0.59 = £{{  }}

35 p + 49 p = 34 p + 50 p is an example of which strategy? 

£3.38 + £1.99 = £3.38 + £2 - 1 p is an example of which strategy? 

What is the closest multiple of 10 to 59?

What is the closest multiple of 100 to 299?

What is the closest multiple of 100 to 315?

Exit Quiz

Use an adjusting strategy to solve this: 59 p + 37 p = p