Tear the three corners off any paper triangle and they line up along a ruler — 180°, every time. This lesson turns that fact into the subtract-from-180 routine and the isosceles halving shortcut.
True for EVERY triangle — right-angled, isosceles, scalene, all of them.
65° and 40° known: 65 + 40 = 105.
180 − 105 = 75. The missing angle is 75°.
An isosceles triangle has a top angle of 40°. Find the two base angles.
Wrong! 360° is a quadrilateral (or a full turn). A triangle’s angles total 180°.
Look for the square! The little square symbol means 90° — include it: 180 − 90 − 35 = 55°.
Wrong order! Subtract the odd angle first, then halve: (180 − 40) ÷ 2 = 70°.
Yes — equilateral, isosceles, scalene and right-angled alike. It's one of the most reliable facts in geometry.
Subtract the known odd angle from 180°, then divide by 2 for the two equal base angles: top 40° → (180−40)÷2 = 70° each.
Count the 90° as one of the known angles: with 35° also known, the third angle is 180 − 90 − 35 = 55°.
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