Look at this: □ + 4 = 10. The box is hiding a number. Some counters are covered up, and 4 more are on show, and together they make 10.
How many do you think are hiding under the box? What made you say that number?
Take three hands-up answers, not open call-outs. Give five seconds of quiet think-time first.
Do not confirm the answer yet — the bond diagram in the next step is where the class works it out. Listen for whether pupils count on from 4, or already know the bond to 10.
Each bond has a whole up top and two parts below. When one part is hidden, we already know the whole and the other part, so we can work out what is missing.
The last one is different, so watch it carefully. Read □ − 2 = 6 as: a whole, take away 2, leaves 6. So 6 and 2 are the two parts, which means the box must be the whole. Now we join the parts to find it.
To check any answer, put it back into the empty circle and read the sentence aloud together.
We set each sum on the bond one at a time and step the empty part up together until the whole circle lights up. Today's sums: □ + 4 = 9, then □ + 2 = 7, then □ + 6 = 11, then □ − 4 = 3. Watch the last one — the box is not a part there, it is the whole.
Talk this one through together — pupils take turns at the board and the class agrees or corrects out loud. Reset the bond for each sum in turn.
For each bond, set the whole and the known part, then invite a pupil to step the empty part up until the whole circle lights up. Named order: □ + 4 = 9 (answer 5), □ + 2 = 7 (answer 5 again — a repeat answer with a different whole, worth flagging), □ + 6 = 11 (answer 5 once more, so the whole and known part both grew but the missing part stayed the same), then □ − 4 = 3, where the box is the whole (parts 3 and 4, whole 7). Hold out for a pupil to notice the last one is a different kind of box before you name it. Never set a hidden value of 0 — Check will not grade until the stepper moves.
In your maths copy, solve □ + 5 = 12 and □ + 6 = 14. Write the missing number in the box, then write the full true sentence underneath each one.
Walk the room glancing for the full true sentence written under each box — this is whole-class copybook practice, not marking. Prompt any pupil who has stopped at the box to write out the whole sentence and read it back to check.
Today's practice bonds — find the missing number in each:
Ask yourself first: is the box a part, or the whole?
Set the missing circle, then tap Check.
This is the practice round — pupils take turns at the board, check each answer, and the class confirms before moving on. Keep the board work brisk rather than over-explaining.
The board opens already showing the first bond (whole 9, one part 2), so the class meets that one only once — go straight into solving it rather than introducing it twice.
The whole and the known part get bigger as the practice set goes on. Before each one, ask the caller: is the box a part, or the whole? — the last bond hides the whole (parts 8 and 3, answer 11), which is the make-or-break of the set. On any answer, put it back in the empty circle and read the sentence aloud to confirm the parts fill the whole.
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