You already know how to measure an angle that is drawn for you. Today you build the angles yourself.
Every angle starts from a straight baseline and a pencil mark above it. Put the mark in one spot and you get one angle; move it along and you get a different one. So where would your mark need to go to build an angle of exactly 55°?
You are about to watch three angles being built, one after another. Watch the five moves each time: rule the baseline, place the protractor on the vertex, count up from zero to the size, mark the dot, then join the vertex to the dot. Watch especially the small one — small angles are easy to overshoot.
In your maths copy, construct a 60°, a 110° and a 25° angle with your own protractor. These are the three you just watched built on the board. Rule a fresh baseline for each one, mark the degree from zero, join the vertex to the mark, and label each angle with its size.
The 135° is the tricky one, so we say the count aloud before we mark it.
Now we construct these together: 40°, then 90°, then 135°. Build each one on paper with your protractor — rule the baseline, count up from zero, mark the dot and join the vertex. Then we measure it back on the board tool to prove it is the size we asked for.
Now we work through these together: construct 30°, then 75°, and finally two angles that together make a straight line. Predict where each mark will land before we check it.
For the last one, build a 60° angle, then look at the straight line it sits on. A straight line is 180° in total. The 60° takes up part of it, so work out what is left for the angle beside it. Build that partner and see the two angles close up to a straight line.
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