Applications of Trigonometry
Kerala Board · Class 10 · Mathematics
Flashcards for Applications of Trigonometry — Kerala Board Class 10 Mathematics. Quick Q&A cards covering key concepts, definitions, and formulas.
What is the 'line of sight' in trigonometry applications?
Answer
The line of sight is an imaginary straight line drawn from the eye of an observer to the point on the object being viewed. It forms the hypotenuse in most height and distance problems.
Define angle of elevation and explain when it occurs.
Answer
The angle of elevation is the angle formed between the line of sight and the horizontal line when the object being observed is above the horizontal level. It occurs when we raise our head to look at a
Define angle of depression and explain when it occurs.
Answer
The angle of depression is the angle formed between the line of sight and the horizontal line when the object being observed is below the horizontal level. It occurs when we lower our head to look at
What are the three important considerations when solving height and distance problems?
Answer
1. All objects (towers, trees, buildings, etc.) are considered as linear for mathematical convenience 2. Angles of elevation or depression are measured with reference to the horizontal line 3. The hei
A boy observes the top of an electric pole at an angle of elevation of 60° when he is 8 meters away from the foot of the pole. Find the height of the pole.
Answer
Using tan 60° = opposite/adjacent = height/8 tan 60° = √3 √3 = h/8 h = 8√3 meters Therefore, the height of the pole is 8√3 meters.
From a helicopter flying at 500m height, a person on the ground is observed at an angle of depression of 45°. What is the distance from the helicopter to the person?
Answer
Using sin 45° = opposite/hypotenuse = 500/distance sin 45° = 1/√2 1/√2 = 500/x x = 500√2 meters Therefore, the distance from helicopter to person is 500√2 meters.
Which trigonometric ratio should you use when you know the adjacent side and need to find the opposite side?
Answer
Use the tangent ratio: tan θ = opposite/adjacent This is commonly used in height and distance problems where you know the horizontal distance and need to find the height.
Which trigonometric ratio should you use when you know the opposite side and need to find the hypotenuse?
Answer
Use the sine ratio: sin θ = opposite/hypotenuse This is useful when you know the height and need to find the direct distance to an object.
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Applications of Trigonometry covers several key topics that are frequently asked in Kerala Board Class 10 board exams. Focus on the core concepts listed on this page and practise related questions to build confidence.
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Sources & Official References
- Kerala Board of Public Examinations — keralapareekshabhavan.in
- National Education Policy 2020 — education.gov.in
Content is aligned to the official syllabus. Refer to the board website for the latest curriculum.
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