Properties Of Triangles
In a triangle ABC, the sine rule is
Select the correct option:
Solution
a/sin A = b/sin B = c/sin C
- The Law of Sines: Relates the sides of a triangle to the sines of its angles.
- Formula: sinAa=sinBb=sinCc=2R.
- Variable R: R represents the circumradius (radius of the circle passing through all three vertices).
- Usage: Excellent for solving triangles when you have a side-angle pair.
🔒 Solution Hidden from View
Submit your answer to unlock the detailed step-by-step solution.
More properties of triangles Practice Questions
Applying the sine rule in a triangle where angle A=30∘, angle B=45∘, and the side ...
Applying the sine rule in a triangle where angle A=30∘, angle B=45∘, and the side ...
In a triangle with sides a, b, c and semiperimeter s, the area computed by Heron's formula f...
In a triangle with sides a, b, c and semiperimeter s, the area computed by Heron's formula f...
In a triangle ABC the sides satisfy a=13, b=14, and c=15 units; using the cosine rule,...
In a triangle ABC the sides satisfy a=13, b=14, and c=15 units; using the cosine rule,...
Within a triangle, the identity relating angles states that tanA+tanB+tanC equals which ...
Within a triangle, the identity relating angles states that tanA+tanB+tanC equals which ...
In a triangle ABC, the cosine rule for side a is
In a triangle ABC, the cosine rule for side a is
About This Question
- Subject
- mathematics
- Chapter
- trigonometry
- Topic
- properties of triangles
- Difficulty
- Easy
- Year
- 2025
Solution
Correct Answer:
a/sin A = b/sin B = c/sin C
- The Law of Sines: Relates the sides of a triangle to the sines of its angles.
- Formula: sinAa=sinBb=sinCc=2R.
- Variable R: R represents the circumradius (radius of the circle passing through all three vertices).
- Usage: Excellent for solving triangles when you have a side-angle pair.
This easy difficulty mathematics question is from the chapter trigonometry, covering the topic of properties of triangles. It appeared in the 2025 exam.
Looking for more practice? Explore all mathematics questions or browse trigonometry questions on RankGuru.