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10th cbse Mathematics QUIZ — Introduction to Trigonometry 100 MCQS

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Class 10 Introduction to Trigonometry - 10 MCQ Tests

Class 10 Mathematics — Introduction to Trigonometry

10 MCQ Tests × 10 Questions = 100 Questions

Practice questions based on the uploaded Trigonometry Introduction material.

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Test 1

Class 10 Mathematics — Introduction to Trigonometry

10 Questions
Q1. A tower is 25 m from a point on the ground and its angle of elevation is 45°. The height of the tower is:
Q2. The length of a tower's shadow is √3 times its height. The angle of elevation of the sun is:
Q3. A 150 m high tower has an angle of depression of 30° to a car. The distance of the car from the tower is:
Useful Resource: Ravi Test Papers
Q4. A kite is 30 m above the ground and its string is 60 m long. The angle of elevation is:
Q5. A ladder makes 60° with the ground and its foot is 2 m from the wall. The ladder length is:
Q6. If tan θ = 3/2, then the value of (4 sin θ + 3 cos θ)/(4 sin θ − 3 cos θ) is:
Useful Resource: CBSE Class 10 Maths
Q7. If cot θ = 7/8, then ((1+sin θ)(1−sin θ))/((1+cos θ)(1−cos θ)) equals:
Q8. If tan x = 3 cot x and x is acute, then x is:
Q9. If cos A = 4/5 and A is acute, tan A is:
Useful Resource: CBSE Class 10 Science
Q10. If tan θ = 8/15, then cosec θ is:
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Test 2

Class 10 Mathematics — Introduction to Trigonometry

10 Questions
Q1. If cos(α+β)=0 for acute α+β, then cos((α+β)/2) is:
Q2. If 3cot θ = 4, then (5 sin θ + 3 cos θ)/(5 sin θ − 3 cos θ) equals:
Q3. (cosec θ − cot θ)² is equal to:
Useful Resource: CBSE Class 10 English
Q4. (1−tan²45°)/(1+tan²45°) is:
Q5. If θ=45°, then 2tanθ/(1+tan²θ) is:
Q6. If 5θ and 4θ are acute and sin5θ = cos4θ, then 2sin3θ − √3tan3θ equals:
Useful Resource: CBSE Class 10 Social Science
Q7. If 3x = cosec θ and 3/x = cot θ, then 3x² − 1/x² equals:
Q8. tan45° × cot45° equals:
Q9. If cos9α = sinα and 9α<90°, then tan5α is:
Useful Resource: CBSE Class 10 All Subjects
Q10. If a cosθ+b sinθ=4 and a sinθ−b cosθ=3, then a²+b² is:
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Test 3

Class 10 Mathematics — Introduction to Trigonometry

10 Questions
Q1. tan5° tan25° tan30° tan65° tan85° equals:
Q2. tan θ/(sec θ−1) + tan θ/(sec θ+1) equals:
Q3. The expression cosec(75°+θ) − sec(15°−θ) − tan(55°+θ) + cot(35°−θ) equals:
Useful Resource: Ravi Test Papers .in
Q4. If cot θ=7/8, then ((1+sinθ)(1−sinθ))/((1+cosθ)(1−cosθ)) is:
Q5. If tan x=3cot x and x is acute, x is:
Q6. If cos A=4/5, then tan A is:
Q7. (1−sin A)/(1+sin A) is equal to:
Q8. sin²29° + sin²61° equals:
Q9. If tan θ=8/15, then cosec θ equals:
Useful Resource: Ravi Test Papers
Q10. If 8tan x=15, then sinx−cosx equals:
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Test 4

Class 10 Mathematics — Introduction to Trigonometry

10 Questions
Q1. If x tan45° cos60° = sin60° cot60°, then x is:
Q2. sin30° × cosec30° equals:
Q3. If tan θ=a/b, then (a sinθ−b cosθ)/(a sinθ+b cosθ) equals:
Useful Resource: CBSE Class 10 Maths
Q4. tan1° tan2° tan3° ... tan89° equals:
Q5. If tan²45°−cos²30° = x sin45° cos45°, then x is:
Q6. sec²A−sec²?A is represented in the source as sec⁴A−sec²A. Its simplified value is:
Useful Resource: CBSE Class 10 Science
Q7. If tan θ=1/√7, then (cosec²θ−sec²θ)/(cosec²θ+sec²θ) is:
Q8. cot1° cos2° cos3° ... cos180° equals:
Q9. If sin A=1/2, then cot A is:
Useful Resource: CBSE Class 10 English
Q10. If cos(α+β)=0 for α+β=90°, then sin(α−β) is:
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Test 5

Class 10 Mathematics — Introduction to Trigonometry

10 Questions
Q1. For θ=30°, cos2θ equals:
Q2. In a right triangle, if tan A=1, then 2sinA cosA equals:
Q3. If 7tanθ=4, then (7sinθ−3cosθ)/(7sinθ+3cosθ) equals:
Useful Resource: CBSE Class 10 Social Science
Q4. If cosA+cos2A=1, then sin2A+sin4A equals:
Q5. If 5tanα=4, then (5sinα−3cosα)/(5sinα+2cosα) is:
Q6. If 4tanθ=3, then (4sinθ−cosθ)/(4sinθ+cosθ) equals:
Useful Resource: CBSE Class 10 All Subjects
Q7. (cos³20°−cos³70°)/(sin³70°−sin³20°) equals:
Q8. If sinθ+sin2θ=1, then cos2θ+cos4θ is:
Q9. 2tan30°/(1−tan²30°) equals:
Useful Resource: Ravi Test Papers .in
Q10. 4tanA−4secA equals:
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Test 6

Class 10 Mathematics — Introduction to Trigonometry

10 Questions
Q1. The identity sin²θ+cos²θ is equal to:
Q2. The identity 1+tan²θ is equal to:
Q3. The identity 1+cot²θ is equal to:
Q4. The reciprocal of sinθ is:
Q5. The reciprocal of cosθ is:
Q6. The reciprocal of tanθ is:
Useful Resource: Ravi Test Papers
Q7. tan45° is:
Q8. sin30° is:
Q9. cos60° is:
Useful Resource: CBSE Class 10 Maths
Q10. tan60° is:
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Test 7

Class 10 Mathematics — Introduction to Trigonometry

10 Questions
Q1. If tanθ=3/4 for an acute θ, then sinθ is:
Q2. If tanθ=3/4 for an acute θ, then cosθ is:
Q3. If tanθ=3/4, then secθ is:
Useful Resource: CBSE Class 10 Science
Q4. If tanθ=3/4, then cosecθ is:
Q5. If sinθ=5/13 for an acute θ, then cosθ is:
Q6. If cosθ=12/13 for an acute θ, then tanθ is:
Useful Resource: CBSE Class 10 English
Q7. If cotθ=5/12 for an acute θ, then sinθ is:
Q8. If tanθ=√3 and θ is acute, then θ is:
Q9. If sinθ=1/2 and θ is acute, then θ is:
Useful Resource: CBSE Class 10 Social Science
Q10. If cosθ=√3/2 and θ is acute, then θ is:
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Test 8

Class 10 Mathematics — Introduction to Trigonometry

10 Questions
Q1. A tower is 30 m from an observation point and the angle of elevation is 45°. The tower height is:
Q2. If a tower's shadow is √3 times its height, the sun's angle of elevation is:
Q3. A 150 m tower has angle of depression 30° to a car. Its horizontal distance is:
Useful Resource: CBSE Class 10 All Subjects
Q4. A 2 m ladder foot is away from a wall and ladder makes 60° with ground. Ladder length is:
Q5. A kite is 30 m high with a 60 m string. Angle of elevation is:
Q6. If 4tanθ=3, then tanθ is:
Useful Resource: Ravi Test Papers .in
Q7. If 8tanx=15, then tanx is:
Q8. If 7tanθ=4, then tanθ is:
Q9. If 5tanα=4, then tanα is:
Q10. If 3cotθ=4, then cotθ is:
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Test 9

Class 10 Mathematics — Introduction to Trigonometry

10 Questions
Q1. If θ=45°, then sinθ+cosθ equals:
Q2. If θ=45°, then sinθ cosθ equals:
Q3. The value of 2tan45°/(1+tan²45°) is:
Useful Resource: Ravi Test Papers
Q4. The value of (1−tan²45°)/(1+tan²45°) is:
Q5. The value of tan45° cot45° is:
Q6. If cos(10°+θ)=sin30°, θ is:
Useful Resource: CBSE Class 10 Maths
Q7. If cos9α=sinα and 9α<90°, then α is:
Q8. If cos(α+β)=0 and α+β is acute, α+β equals:
Q9. If 5θ and 4θ are acute and sin5θ=cos4θ, then θ is:
Useful Resource: CBSE Class 10 Science
Q10. If sin2A=2sinA, the acute/nonnegative solution given in the source is:
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Test 10

Class 10 Mathematics — Introduction to Trigonometry

10 Questions
Q1. Which ratio represents perpendicular/hypotenuse in a right triangle?
Q2. Which ratio represents base/hypotenuse?
Q3. Which ratio represents perpendicular/base?
Useful Resource: CBSE Class 10 English
Q4. Which ratio represents hypotenuse/perpendicular?
Q5. Which ratio represents hypotenuse/base?
Q6. Which ratio represents base/perpendicular?
Useful Resource: CBSE Class 10 Social Science
Q7. If sinθ=a/b, then cosθ is:
Q8. If tanθ=a/b, then the expression (a sinθ−b cosθ)/(a sinθ+b cosθ) is:
Q9. If tanθ=8/15, then the hypotenuse-to-perpendicular ratio is:
Useful Resource: CBSE Class 10 All Subjects
Q10. If 4tanθ=3, then (4sinθ−cosθ)/(4sinθ+cosθ) is:
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