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If M = Cos Theta - Sin Theta And N = Cos Theta + Sin Theta
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Show That 2 (sin (power 6) Theta + Cos (power 6) Theta) - 3 (sin (power 4) Theta + Cos (power 4) Theta) + 1 = 0
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If Sec Theta + Tan Theta = P, Show That Sec Theta - Tan Theta = 1/p
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Q(p Square - 1) =2p, Where Sin Theta + Cos Theta = P And Sec Theta + Cosec Theta = Q
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Sin A + Sin B / Cos A + Cos B + Cos A - Cos B / Sin A - Sin B = 0
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Cosec Theta + Cot Theta / Cosec Theta - Cot Theta = (cosec Theta + Cot Theta) Square
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Cos A / 1 - Tan A + Sin Square A / Sin A - Cos A = Sin A + Cos A
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(tan Theta + Sec Theta - 1) (tan Theta + 1 + Sec Theta) = 2 Sin Theta / 1 - Sin Theta
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1 + Tan Cube Theta / 1 Tan Theta + Tan Theta - Sec Square Theta = 0
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Sec Square Theta - Sin Square Theta - 2 Sin (power 4) Theta / 2 Cos (power 4) Theta - Cos Square Theta = 1
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1 - Cos A + Sin A / Sin A + Cos A - 1 = 1 + Sin A / Cos A
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Sec Square Theta - Sin Square Theta / Tan Square Theta = 1 + Cot Square Theta - Cos Square Theta
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Tan Theta - Cot Theta = 2 Sin Square Theta - 1/sin Theta Cos Theta
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Tan Square Theta + Cot Square Theta + 2
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(1 + Cot Theta - Cosec Theta) (1 + Tan Theta + Sec Theta) = 2
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(1 + Tan Square Theta) + (1+ 1/tan Square Theta) = 1/sin Square Theta - Sin (power 4) Theta
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Find The Values Of The Constant A And B For Which Sin X Into Cos X (5 Tan X + 2 Cot X)
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1 - Cos Theta /1 + Cos Theta = ( Cosec Theta - Cot Theta) Square
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Underoot (1- Cos Square Theta) Sec Square Theta = Tan Theta
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Cos Theta / 1 + Sin Theta = 1 - Sin Theta / Cos Theta
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(1- Sin A + Cos A) Square = 2 (1- Sin A)
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