Here is a sum written out for adding: 4.7 + 0.85. But look closely at the way it is set up. Is this layout right? What looks wrong about how the two numbers are lined up?
Write 4.7 + 0.85 on the board stacked so the right-hand edges line up (so the 7 sits over the 5). Take three hands-up answers, not open call-outs. Listen for a pupil noticing the points don't match up. Don't fix it yet — that is the whole job of Watch and Notice.
The interactive adds three decimal sums in columns, one at a time. Watch how the decimal points line up, and notice when an empty place needs a zero to fill it.
First: 4.7 + 0.85 = 5.55. Points under points, tenths above tenths, hundredths above hundredths. 4.7 has an empty hundredths place, fill it as 4.70 so every column has a digit.
Second: 0.3 + 0.27 = 0.57. Same move, 0.3 becomes 0.30. Ask where the zero goes before showing it.
Third: 9.99 + 0.01 = 10.00. Watch the cascade: hundredths make ten and regroup, then tenths, then units, building to a clean ten. Ask what comes next before each column carries.
The trailing zero is the make-or-break move, keep returning to it.
Today we work through these sums together: 1.05 + 2.34, then 0.6 + 0.27, then 4.8 + 3.65. For each one we will line up the decimal points first, add a trailing zero where a column is empty, then work each column from the right.
This round is for talking it through together — pupils take turns at the board and the class agrees or corrects out loud.
Let an individual pupil set each addend into the column-addition activity and step the columns. Before each column lands, ask the class to predict any carry. The 0.6 + 0.27 example has the lonely hundredth — watch pupils want to ignore the empty hundredths place; insist that 0.6 gets a placeholder zero (making 0.60). Revoice a good answer: 'so the point keeps everything lined up, and the empty place just gets a zero.'
In your maths copy, set up each decimal sum vertically with the decimal points lined up one under the other. Add a trailing zero to fill any empty column. Work each column with the class, and write the answer with its decimal point in the right place.
Walk the room glancing at whether the decimal points sit in a straight vertical line and whether the trailing zeros have gone in. No marking — this is whole-class copybook practice, not assessment.
Now we work through a short ladder of decimal sums together, each one a little harder than the last. For every sum we line up the points, fill any empty column with a zero, then add. We check each answer together before the next sum appears.
These are the practice questions — 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 practice set rises from a clean tenths-only sum up to the cascade-regroup case. Watch for the 9.99 + 0.05 answer — pupils who forget the carry will write 9.104 instead of 10.04. When they slip, point back at the trailing-zero set-up rather than re-teaching from scratch.
Why is lining up the decimal points more important than lining up the right edge of the digits? What would go wrong if we lined up the edges instead?
Listen for pupils naming the decimal point as the thing that keeps tenths over tenths and hundredths over hundredths. Revoice a strong answer: 'so the point tells every digit which column it belongs to.' If a pupil says edges, gently show the 4.7 + 0.85 mis-set-up from Getting Started and let the class see the tenths landing in the hundredths place.
Next we sharpen our subtraction strategies — counting on, taking away, and breaking a number apart — so we can pick the quickest way for each subtraction.
Keep this brisk. The trailing-zero habit is the one thing worth restating before pupils move to their activity-book practice.
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