Year 4 · Money and pocket money
Needs, wants and saving up
Measure and calculate the perimeter of a rectilinear figure, including squares, in centimetres and metres
Lesson overview
What you'll learn in this lesson
Measure and calculate the perimeter of a rectilinear figure, including squares, in centimetres and metres
Key learning points
- • Needs come first
- • The wait-a-week rule
- • Saving is maths
- • A money jar you can see
This lesson at a glance
- 20 minutes
- 18 parts to scroll through
- 4 quick checks
- No marked quiz yet
- Gentle pace: short sittings with pauses
Words to know
Scroll down — the lesson carries on below
Introduction
Part 1 of 18
Visual introductionPicture this
Needs, wants and saving up
Money runs out. Choosing between what you need and what you want — and saving towards the big things — is the most useful money skill there is.
In a nutshell
Measure and calculate the perimeter of a rectilinear figure, including squares, in centimetres and metres
What you already know
Part 2 of 18
Before we start
What you already know
You can add and subtract money amounts.
Key words
Part 3 of 18
Key words
Words you'll need today
- need
- Something you must have, like food or school shoes.
- want
- Something nice to have that you could manage without.
- saving
- Keeping some money back now for something later.
Learning cycle
Part 4 of 18
Learning cycle 1 of 2
Part 1 — Needs and wants
A short piece of teaching, then a check to make sure it has landed.
Explore the idea
Part 5 of 18
Learn
Needs come first
A need keeps you safe, healthy or able to learn: food, water, a warm coat, the bus fare to school. A want is everything else: the game, the magazine, the sweets. Wants are fine — but money for needs has to be spoken for before money for wants.
Explore the idea
Part 6 of 18
Learn
The wait-a-week rule
Most wants shrink if you wait. See something for £4? Wait a week. If you still want it just as much, it is a real want and you can plan for it. Half the time you will have forgotten about it — and kept your £4.
Quick check
Part 7 of 18
Quick check
Which of these is a need?
Reset break
Part 8 of 18
Pause
That's sitting 1 of 2 done
Stretch, get a drink, look out of the window. There is no timer and nothing is counting down — your place is saved, so you can come back in five minutes or tomorrow.
Quick check
Part 9 of 18
Quick check
You save £1.50 a week towards a £9 book. How many weeks?
Learning cycle
Part 10 of 18
Learning cycle 2 of 2
Part 2 — Saving for something
A short piece of teaching, then a check to make sure it has landed.
Explore the idea
Part 11 of 18
Learn
Saving is maths
Say you get £2 pocket money a week and want a £9 book. Save £1 a week and the book takes nine weeks. Save £1.50 and it takes six. Divide the price by what you can save each week and you have the waiting time — a real division problem with a prize at the end.
Explore the idea
Part 12 of 18
Learn
A money jar you can see
Saving works better when you can watch it grow. A jar, a money box or a line on paper with the running total all work. Watching £1 become £4.50 is what keeps you going when the corner shop calls.
Quick check
Part 13 of 18
Quick check
What is the wait-a-week rule for?
Quick check
Part 14 of 18
Quick check
Saving works best when you can...
Common mix-ups
Part 15 of 18
Common mix-ups
Things people often get wrong
- Calling everything a need — then the money is gone before real needs appear.
- Saving with no goal, so the money leaks away on small things.
- Thinking saving means never having anything fun — it means planning the fun.
Challenge round
Part 16 of 18
Game · Sort it
Which of these are true?
Drag each card into the right column. Tap a card first if dragging is fiddly.
True
Not true
Mastery quiz
Part 17 of 18
No quiz for this one
This lesson has no marked quiz attached yet.
Lesson round-up
Part 18 of 18
Lesson round-up
Ready when you are
Quiz score
Not sat
Games
Not played
Points this lesson
0
Best run
0 in a row
Luna: 0 out of 4 on the practice checks. Only if you feel up to it — one more?
Ask LunaDo the work
Your written work for this lesson
This is the part you'd do in your book at school. Pick the pieces below, write here or on paper, and photograph anything you draw or work out.
The cost of a school trip
A school is planning a trip to a wildlife park. The coach costs £480 however many people go. Entry costs £9.50 for each pupil and each adult goes free. The school says every pupil must pay the same amount, and the trip must not lose money.
If 60 pupils go, the coach works out at £8 each, so the total for each pupil is £17.50. If only 40 pupils go, the coach works out at £12 each, so the price rises to £21.50. The teacher explains that the coach is a fixed cost and the entry is a cost per person — which is why the price per pupil changes when the number changes.
The school decides to charge £20 and to use anything left over for a second trip later in the year.
Written for Good Learning Co.
Reading questions
- Work out the total cost of the trip if 50 pupils go.
- Show why the price per pupil falls when more pupils go, using numbers.
- At £20 each, how many pupils must go before the trip makes money? Show your working.
Working out
Working outDo the practice questions on paper, showing every step — not just the answer. Mark them yourself and circle anything you got wrong.
10–15 questions
Worked example, explained
WritingCopy one question out and write underneath, in words, why each step works.
1 question, 4–5 sentences
Problem in words
Working outWrite your own real-life problem that uses today's method, then solve it.
1 problem + solution
Saved as you type.
Part 1 of 18 · Introduction
