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The Value Of Sin
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Tan-^1 (root 3) - Cot^-1 (-root 3) Is Equal To
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If We Consider Only The Principle Values Of The Inverse Trigonometric Functions Then The Value Of
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If X > 0, Y > 0, Z > 0, Xy + Yz + Zx < 1 And Tan-1 X + Tan-1 Y + Tan-1 Z = Pie, Then X + Y + Z Is Equal To
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The Value Of Sin (2 Sin^-1 0.8) Is
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If Cos X = 3 Cosy, Then 2 Tan Y-x/2 Is Equal To
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If Cos (a + Beta ) = 4/5 And Sin (a - Beta ) = 5/13, Where 0 < - A ,beta < - Pie /4, Then Tan 2a Is Equal To
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If A ,beta E (0,pie/2), Sin A = 4/5 And Cos (a + Beta) = -(12/13), Then Sin Beta Is Equal To
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The Value Of Sin N 55 Degree - Cos55 Degree/sin 10 Degree Is
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If A ,beta And Y E [0,pie] And A ,beta , Y Are In AP, Then
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If Cos A = M Cos B And Cot
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If 0 < Beta < A < Pie/2, Cos (a + Beta) = 3/5 And Cos (a - Beta) = 4/5, Then Sin 2 A Is Equal To
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If Sin A+ Cos A = Root 2 , Then The Values Of Cos^2 A Is
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The Value Of The Expression Sin^6 Theta + Cos^6 Theta + 3 Sin^2 Theta Cos^2 Theta Is
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The Value Of Tan 67
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Let 0 < X
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If Tan Theta = 1 /root 7 Then (cos Theta C^theta - Sec^theta)/(coses^2 + Sec^2 Theta) Is Equal To
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The Value Of
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Number Of Solutions Of The Expression
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The Equation (cos P - 1) X^2 + (cos P)x + Sin P = 0 In The Variable X, Has Real Roots. Then P Can Take Any Value In The Interval
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The General Solution Of
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The Equation 2 Cos^2 X/2 Sin ^2 =x^2 +x^-2, 0
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