Practice CBSE Class 10 Mathematics Introduction to Trigonometry MCQs Set C provided below. The MCQ Questions for Class 10 Chapter 8 Introduction to Trigonometry Mathematics with answers and follow the latest CBSE/ NCERT and KVS patterns. Refer to more Chapter-wise MCQs for CBSE Class 10 Mathematics and also download more latest study material for all subjects
MCQ for Class 10 Mathematics Chapter 8 Introduction to Trigonometry
Class 10 Mathematics students should review the 50 questions and answers to strengthen understanding of core concepts in Chapter 8 Introduction to Trigonometry
Chapter 8 Introduction to Trigonometry MCQ Questions Class 10 Mathematics with Answers
Question. Find the value sin2 30° cos2 45° + 4tan2 30° + 1/2 sin2 90o 2cos2 90° + 1/24
(a) 1
(b) 2
(c) √2
(d) √3
Answer: B
Question. An electric pole is 10√3 m high and its shadow is 10 m in length, then the angle of elevation of the sun is
(a) 45°
(b) 15°
(c) 30°
(d) 60°
Answer: D
Question. A kite is flying at a height of 90 m above the groun(d) The string attached to the kite is temporarily tied to a point on the groun(d) The inclination of the string with the ground is 60° . The length of the string, assuming that there is no slack in the string is
(a) 90√3 m
(b) 60√3 m
(c) 90 m
(d) 45 m
Answer: B
Question. If the angle of depression of a car from a 100 m high tower is 45°, then the distance of the car from the tower is
(a) 100 m
(b) 200 m
(c) 100√3m
(d) 100√2m
Answer: A
Question. A kite is flying at a height of 200 m above the groun(d) The string attached to the kite is temporarily tied to a point on the ground. The inclination of the string with the ground is 45°. The length of the string, assuming that there is no slack in the string is
(a) 100 m
(b) 200 m
(c) 200√2 m
(d) 100√2 m
Answer: C
Question. Find the value of 5cos α – 4/3 – 5 sin α – 3 + 5 sin α/4 + 5 cos α .
(a) – 1
(b) 5
(c) 1
(d) 0
Answer: D
Question. Two men are on opposite sides of a tower. They observe the angles of elevation of the top of the tower as 30° and 45° respectively. If the height of the tower is 100m, then the distance between them is
(a) 100(√3−1) m
(b) 100(√3+1) m
(c) 100(1−√3) m
(d) none of these
Answer: B
Question. The ___________ is the angle between the horizontal and the line of sight to an object when the object is below the horizontal level.
(a) angle of projection
(b) angle of elevation
(c) None of these
(d) angle of depression
Answer: D
Question. The ratio between the height and the length of the shadow of a pole is √3: 1, then the sun’s altitude is
(a) 45°
(b) 30°
(c) 75°
(d) 60°
Answer: D
Question. The angle of elevation of the top of a tower from a point on the ground and at a distance of 30°m from its foot is . The height of the tower is
(a) 30√3m
(b) 10 m
(c) 10√3m
(d) 30 m
Answer: C
Question. If 8 tan A =15, find the value of sinA – cosA / sinA + cosA
(a) 7/23
(b) 11/23
(c) 13/23
(d) 17/23
Answer: A
Question. If 4sinΘ = 3cosΘ ,find sec2Θ / 4(1 – tan2Θ)
(a) 25/16
(b) 25/28
(c) 1/4
(d) 5/6
Answer: B
Question. Find the value of cos1o cos2o cos3o …..cos89o cos90o
(a) 1
(b) 1/2
(c) 1/√2
(d) 0
Answer: D
Question. If tan 26o tan19o/ x(1 tan 26o tan19o ) = cos60o, what is the value of x ?
(a) 1
(b) 2
(c) 2
(d) 3
Answer: C
Question. If the shadow of a tower is 30 m long when the sun’s elevation is . The length of the shadow, when the sun’s elevation is
(a) 10 m
(b) 30 m
(c) 10√3 m
(d) 20 m
Answer: A
Question. What is the angle between the hour and minute hands of a clock at 02 :15 hours?
(a) 15o
(b) 7 (1o/2)
(c) 22(1o/2)
(d) 30o
Answer: C
Question. Fill in the blanks.
Question. If cosθ =1, then θ = ___________.
Answer: 0
Question. sin58°/cos32° = _____________.
Answer: 1
Question. 3tan245° = ___________.
Answer: 3
Question. The word ‘Trigonometry’ is derived from the Greek words _____________, _____________ and _____________.
Answer: Tri, gon, metron
One words
Question. What is the relation between sinθ,cosθ and cotθ?
Answer: cotθ= cosθ /sinθ
Question. Does the value of tanq increase or decrease as we increase the value of θ? Give reason.
Answer: Increase because as we increase q, the side opposite to right angle will increase and the ratio of tanq will also increase.
Question. What is the relation between tanq and secθ?
Answer: 1 +tan2 θ = sec 2 θ
Question. What is the maximum possible value for sine of any angle?
Answer: 1
Question. What is the value of sine of 0°?
Answer: 0
Question. What is 1+tan2θ?
Answer: sec 2 θ
Write True or False.
Question.secA =1/cosA = 1 , for an acute θ
Answer: True
Question. The value of tan A is always less than 1. State True or False.
Answer: False
Question. sin60° = 2sin30°
Answer: False
Question. tan2 A = sec 2 A -1 (v) sin2 56° +cos2 34° =1
Answer: True
Question. cosec 50° = sec 40°
Answer: False
Question. cos A = cos × A
Answer: False
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Important Practice Resources for Class 10 Mathematics
MCQs for Chapter 8 Introduction to Trigonometry Mathematics Class 10
Students can use these MCQs for Chapter 8 Introduction to Trigonometry to quickly test their knowledge of the chapter. These multiple-choice questions have been designed as per the latest syllabus for Class 10 Mathematics released by CBSE. Our expert teachers suggest that you should practice daily and solving these objective questions of Chapter 8 Introduction to Trigonometry to understand the important concepts and better marks in your school tests.
Chapter 8 Introduction to Trigonometry NCERT Based Objective Questions
Our expert teachers have designed these Mathematics MCQs based on the official NCERT book for Class 10. We have identified all questions from the most important topics that are always asked in exams. After solving these, please compare your choices with our provided answers. For better understanding of Chapter 8 Introduction to Trigonometry, you should also refer to our NCERT solutions for Class 10 Mathematics created by our team.
Online Practice and Revision for Chapter 8 Introduction to Trigonometry Mathematics
To prepare for your exams you should also take the Class 10 Mathematics MCQ Test for this chapter on our website. This will help you improve your speed and accuracy and its also free for you. Regular revision of these Mathematics topics will make you an expert in all important chapters of your course.
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