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CBSE Questions for Class 11 Engineering Maths Trigonometric Functions Quiz 1 - MCQExams.com

The number of xϵ[0,2π] for which |2sin4x+18cos2x2cos4x+18sin2x|=1 is:
  • 4
  • 2
  • 6
  • 8
For x(0,π), the equation sinx+2sin2xsin3x=3, has 
  • infinitely many solutions
  • three solutions
  • one solution
  • no solution
If 0θ90 and 3tanθsecθ=1, then θ has the value
  • 30
  • 45
  • 60
  • 90
The of value of sin60cos30+cos60sin30 is equal to
  • sin900
  • sin450
  • sin1800
  • sin300
Which one of the following relations is true ?
  • cos2θsin2θ=1
  • cosec2θsec2θ=1
  • cot2θtan2θ=1
  • sec2θtan2θ=1
Which is true for all values of θ?
  • sin2θcos2θ=1
  • cosec2θcot2θ=1
  • cosec2θcos2θ=1
  • sec2θsin2θ=1
If 0θ90 and 2tanθsecθ=0, then the value of (2sinθ+2tanθ) is -
  • 2+2
  • 22+23
  • 3
  • 2
The value of 1+cot2A is
  • cos2A
  • sec2A
  • tan2A
  • cosec2A
sin2x+cos2x=
  • 0
  • 2
  • 1
  • -1
The solution of equation cos2θ+sinθ+1=0 lies in the interval
  • (π4,π4)
  • (π4,3π4)
  • (3π4,5π4)
  • (5π4,7π4)
The value of 5tan2θ5sec2θ is :
  • 1
  • 5
  • 0
  • 5
sinA1+cosA+sinA1cosA is equal to :
  • sinA
  • 2cosecA
  • cosA
  • None of these
The minimum value of sec2α+cos2α is 
  • 1
  • 2
  • 0
  • 1
tanθsecθ1+tanθsecθ+1 is equal to
  • cosecθ
  • 2cosecθ
  • secθ
  • 2secθ
If sinθ+cosθ=p and tanθ+cotθ=q, then q(p21)=
  • 12
  • 2
  • 1
  • 3
1secθtanθ is equal to
  • secθtanθ
  • secθtanθ
  • secθ+tanθ
  • secθ
If tanθ+cotθ=2, then the value of tan2θ+cot2θ is __________?
  • 4
  • 2
  • 32
  • 5
cos4Asin4A is equal to
  • sin2A
  • sin2A
  • cos2A
  • cos2A
What is tan(360oA)?
  • tanA
  • tanA
  • cotA
  • cotA
Value of θ(0<θ<360o) which satisfy the equation cosec θ+2=0 is:
  • 210o,100o
  • 240o,300o
  • 210o,240o
  • 210o,330o
If tan2θ=2tan2ϕ+1, then the value of cos2θ+sin2ϕis is
  • 1
  • 2
  • 1
  • 0
If (1cosA)/2=x, then the value of x is
  • cos2(A/2)
  • sin(A/2)
  • cos(A/2)
  • sin2(A/2)
The solution set of the equation 4sinθcosθ2cosθ23sinθ+3=0 in the interval (0,2π) is-
  • {3π4,7π4}
  • {π3,5π3}
  • {π3,5π3,3π4,7π4}
  • {π6,5π6,11π6}
The solution of 
3sinθsin3θ1+cosθ+3cosθ+cos3θ1sinθ=42cos(θ+π4)
  • nπ
  • nπ+π12
  • nπ±π2
  • 2nπ
A minimum value of sinxcos2x is-
  • 1
  • 1
  • 2/36
  • None of these
If tanθ+tan4θ+tan7θ=tanθtan4θtan7θ, then the general solution is?
  • θ=nπ4
  • θ=nπ12
  • θ=nπ6
  • None of these
If cot(a+β)=0, then sin(a+2β) can be 
  • sina
  • sinβ
  • cosa
  • cosβ
The solutions of the equation \sin x+3\sin 2x+\sin 3x=\cos x+3\cos 2x+\cos 3x in the interval 0\le x\le 2\pi, are 
  • \dfrac{\pi}{8}, \dfrac{5\pi}{8}, \dfrac{2\pi}{3}
  • \dfrac{\pi}{8}, \dfrac{5\pi}{8}, \dfrac{9\pi}{8}, \dfrac{13\pi}{8}
  • \dfrac{4\pi}{3}, \dfrac{9\pi}{3}, \dfrac{2\pi}{3}, \dfrac{13\pi}{8}
  • \dfrac{\pi}{8}, \dfrac{5\pi}{8}, \dfrac{9\pi}{3}, \dfrac{4\pi}{3}
If X\sin { \left( { 90 }^{ \circ  }-\theta  \right) \cot { \left( { 90 }^{ \circ  }-\theta  \right)  }  } =\cos { \left( { 9 }0^{ \circ  }-\theta  \right)  } , then x =
  • 0
  • 1
  • -1
  • 2
Select write the most appropriate answer from the given alternative in each following questions:-
The principal solution of tan x=-\sqrt{3} are: 
  • \frac{-\pi }{3}and \frac{2\pi }{3}
  • \frac{\pi }{3}and \frac{5\pi }{3}
  • \frac{2\pi }{3}and \frac{5\pi }{3}
  • \frac{2\pi }{3}and \frac{4\pi }{3}
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