Classify the angle as acute, right, obtuse, straight:
Numerical & Reasoning Ability ·Previously asked in JKSSB Constable (Telecommunication) 2024
View the full solved paper: JKSSB Constable (Telecommunication) 2024 - Set A
Question
Classify the angle as acute, right, obtuse, straight:
List I — (a), (b), (c), (d) (figures as printed in the booklet)
List II — (i) Acute (ii) Right (iii) Straight (iv) Obtuse
Match I with II.
- A. a-ii, b-iv, c-i, d-iii
- B. a-ii, b-iv, c-iii, d-i
- C. a-ii, b-i, c-iv, d-iii (Correct answer)
- D. a-ii, b-i, c-iii, d-iv
Correct Answer
Option C — a-ii, b-i, c-iv, d-iii
Detailed Solution & Explanation
The correct answer is a-ii, b-i, c-iv, d-iii.
Key Points
- Reading the four figures in List I against the angle types in List II:
- (a) — Right angle (ii): the two rays meet at exactly 90°, marked in the figure by the small square at the vertex.
- (b) — Acute angle (i): the rays form a narrow opening of less than 90°.
- (c) — Obtuse angle (iv): the opening is wide, more than 90° but less than 180°.
- (d) — Straight angle (iii): the two rays point in exactly opposite directions along one line, giving 180°.
- The correct pairing is therefore a-ii, b-i, c-iv, d-iii.
Additional Information
- The full classification by magnitude: acute (< 90°), right (= 90°), obtuse (90°-180°), straight (= 180°), reflex (180°-360°) and complete (= 360°).
- The small square symbol at a vertex is the standard notation for a right angle and is usually the fastest way to identify figure (a) in questions of this type.
- Two angles summing to 90° are complementary; two summing to 180° are supplementary.
Topics covered: Geometry Angles