If tanθ = a - (1/4a) then secθ - tanθ is equal to
where x ∈ R, y ∈ R is true if and only if
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where x ∈ R, y ∈ R, gives real θ if and only if
where x ∈ R, y ∈ R, gives real θ if and only if
If sinθ + cosecθ = 2 then the value of sin8θ + cosec8θ is equal to
If x = r sinθ • cosφ)), y = r sinθ . sinφ and z= r cosθ then the value of x2 + y2 + z2 is indenenden of
Let P - a cosθ - b sinθ. Then for all real θ
If 00 c< θ < 180° then there being n number of 2’s, is equal to
The value of sin 78° - sin 66 ° - sin 42° + sin 6° is
The maximum value of for real values of θ is
The minimum value of cos 2θ - cosθ for real values of θ is
The value of cosec 10° - is equal to
The least value of cos2θ - 6sinθ • cosθ - 3sin2θ + 2 is
If cos4θ . sec2α , 1 /2 and sin4θ . cosec2α are in A P then cos8θ • sec6θ 1/2 and sin8θ . cosec6α are in
If tan π/9, x and tan5π / 18 are in AP and tanπ/9,y and tan7π/ 18 are also in AP then
If cos(x - y), cosx and cos (x + y) are in HP then | cos x . sec [y/2) | equals
If 2sinα . cosβ . sinγ = sinβ . sin(a + γ) then tanα, tanβ ana tanγ are in
In tanα = √a, where a is a rational number which is not a perfect square, then which of the following is a rational number?
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