In radians, it's π/2-x) as angles in a triangle sum to 180 degrees and doing the same thing, sin(90-x) is the length opposite and cos(90-x) is the length adjacent to it. sin(90-x)=cos(x) and cos(90
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Ans: The relationship between \(\sin ,\cos \) and \(\tan \) is \(\tan A = \frac{{\sin A}}{{\cos A}}\) Q.4: Write the formula for \(2\sin a\cos b\) Ans: \(2\sin a\cos b = \sin (a + b) + \sin (a – b)\) Q.5: What is \(\sin 3x\) formula?
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Multiply each term in the numerator and denominator by cos x and simplify all the terms. 3. Find a common denominator for the two fractions on the left, add the fractions