Example 1easy
- A)90°
- B)180°
- C)270°
- D)360°
Step-by-step solution
- The sum of interior angles in any triangle is 180°.
Answer: 180°
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Explore properties of triangles, quadrilaterals, and polygons with formal reasoning. This topic is part of the IB Class 8 mathematics syllabus (chapter: Unit 5). On this page you can practice 60 questions across three difficulty levels — 20 easy, 20 medium, and 20 hard — each with a visual step-by-step solution, plus a timed 35-question mastery test with a live leaderboard. Worked examples and sample questions from the topic are below.
Step-by-step solution
Answer: 180°
Step-by-step solution
Answer: 1080°
Step-by-step solution
Answer: 12
Q1.easy
Answer: 360°
Hint: A quadrilateral can be split into two triangles.
Q2.easy
Answer: 180°
Hint: A straight line forms a straight angle.
Q3.easy
Answer: Equal
Hint: When two lines cross, they form two pairs of equal angles.
Q4.medium
Answer: 5
Hint: Use the formula: each interior angle = (n-2) x 180° / n.
Q5.medium
Answer: 115°
Hint: Co-interior angles are supplementary to alternate angles on the same side.
Q6.medium
Answer: 120°
Hint: The exterior angle equals the sum of the two non-adjacent interior angles.
Q7.hard
Answer: 120°
Hint: Use the triangle formed between the parallel lines. The angles at the parallel lines are related to A and B.
Q8.hard
Answer: 15
Hint: Use (n-2) x 180° = 2340°.
Q9.hard
Answer: 36°
Hint: Each triangle at the tip has the base angles related to the interior angle.
These are 9 of the 60 questions available for Geometric Properties. Start practicing above to unlock visual solutions, AI coaching, and the topic leaderboard — completely free.