1st Year Maths Chapter 10 Trigonometric Identities and Difference of Angles MCQs

Searching for 1st Year Maths Chapter 10 Trigonometric Identities and Difference of Angles MCQs? then you can get the important MCQs of this chapter here. If you are going to apply for admission to any of the University of Pakistan, then you must pass its entry test to get admission. For different fields like Engineering, Business, Computer Science, and some other fields, the Mathematics portion is very important. The final merit of every institute is made after the entry test. So, if you pass the Maths portion with good marks, then your chances of admission will be more. This chapter is about Trigonometry. Different Identities and angles are given here. The fundamental law of Trigonometry is in this chapter and it is very important. There are different formulas of sine, cos, and tangent to concert sum/difference to product and product to sum/difference. Scroll down and check the important MCQs of this chapter.

1st Year Maths Chapter 10 Trigonometric Identities and Difference of Angles MCQs

Question#1: The value of cos 13π/12:

• √3 +1/ 2√2
• √3 -1/ 2√2
• -1-√3/ 2√2
• 1-√3/ 2√2

Question#2: Sin (-760^o)=

• cos 40^o
• -cos 40^o
• sin 40^o
• -sin 40^o

Question#3: If tanx=1 then cosx=

• 5
• 707
• 867
• 0

Question#4: tan 18^o+ tan 27^o+tan 18^o. tan 27^o=?

• π/4
• -1
• 1
• 3

Question#5: The absolute least value of √2 sinx -√2 cosx is:

• -2
• 0
• 2
• None of these

Question#6: tan 1110^o=

• √3
• 1/√3
• Infinity
• 0

Question#7: The A.M between least and greatest value of 5sinx-65cosx is:

• ½
• 0
• -1/2
• 1

Question#8: sin( π/10)

• 1-√5/ 4
• -√5-1/ 4
• √5-1/ 4
• 2-√5/ 4

Question#9: The maximum value of cos² θ- sin² θ=?

• 2
• 1
• 3
• 0

Question#10: Maximum value of cos x –sin x=?

• 1
• 0
• √2
• 2

Question#11: cosec2 θ-cot2θ=?

• tan2 θ
• cos2 θ
• tan θ
• cos θ

Question#12: sin2 θ/ 1+cos2 θ=?

• tan θ
• cot θ
• tan2 θ
• cot2 θ

Question#13: sec 165⁰=?

• 2√2/ √3-1
• 2√2/ √3+1
• -2√2/ √3-1
• -2√2/ √3+1

Question#14: cotα – tan α=

• tan2 α
• 2tan2 α
• cot2 α
• 2cot2 α

Question#15: tan2α tanα-sec2 α=?

• 1
• -1
• 2
• -2