Q141.Difference between the roots of the equation (()) 8 cosx cosecx, 0 x 2 = ≤ π = ≤ π = ≤ π = ≤ π is
Trigonometrical Identities And Circular Function questions
Q142.If a ≤ 3 cos x + 4 sin () π x - 6 ≤ b always true for all x, then 'a' and 'b' are respectively-
Q143.A ray makes angle, 3 3 π with OX and OY respectively. The angle made by it with OZ is
Q144.If 3 sin 2θ = 2 sin 3θ and 0 < θ < π then value of sin 2θ is–
Q145.Let B = 2 sin2 x–cos2x, then–
Q146.If 1 sin x, 5 − − π = then 1 cos x − equals–
Q147.A solution of the equation 1 1 tan (1 x) tan (1 x) 2 is–
Q148.1 1 3 sin cot 2 4 is equal to–
Q149.If sin cosec 2 θ + θ = θ + θ = θ + θ = θ + θ = then the value of 8 8 sin cosec θ + θ + θ + θ + θ
Q150.2 2 x x f(x) 3cos x 4sin x cos sin 2 2 = + + + = + + + = + + + = + + + maximum value is:
Q153.If 2π 4π xsinθ = ysin θ + = zsin θ + 3 3 then the value is:
Q154.Class Interval [ ] -π,π in equation the number of real solutions of 2 x 1+sinx.sin = 0 2
Q155.The value of -1 -1 5π 5π cos cos +sin sin 3 3 is-
Q156.If in triangle ABC 2cosA cosB 2cosC a b + + = + a b c bc ca then the value of Angle A will be:
Q157.In triangle ADC, the value of (b+c)cosA+(c+a) cosB+ (a+b) cosC
Q158.If cos–1 p+cos–1 q+cos–1 r = π, then the value of p2 +q2 +r2 +2pqr is
Q159.The value of -1 1 5 tan cos 2 3 is
Q160.If x f(x) = sin +cos 2x, 2 then period of f(x) is equal to
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General practice
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