Solving trigonometric question is not an easy task. It needs concentration, time, practice, and most importantly, an overwhelming familiarity with the concept the subject tests. First and foremost, you need to master the essential identities which are reciprocal, and quotient identities then follow a step by step procedure to solve trigonometry problems. Start by converting cosecant (CSC), cotangent (cot), secant (sec), and tangent (tan) into Sine (sin) and Cosine (cos). Check the differences and the sum of these angles then remove them using appropriate identities. Check the angle multiples and again remove them by a proper formula. Expand the equations, combine the significant figures then simplify.
Use Pythagorean identities to replace cos powers greater than 2 with sin powers. Factor denominators and numerators then cancel any common factors. Up to this far, you should end up with sides that are equal and can prove your identities. You can use this formula, which can help you prove your identities are equal on both sides. a2-b2 = (a+b)(a-b)]. However, achieving these seven steps trigonometric formula can be tiresome and tedious without constant practice and sacrifice, you may lose the whole concept and find a wrong result. In case you find some difficulty, our experts can assist.
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