(ii) sin2(π+θ)tan(3π2+θ)cot2(3π2−θ)cos2(π−θ)cosec(2π−θ)=cosθ\dfrac{\sin^2(\pi + \theta)\tan\left(\dfrac{3\pi}{2} + \theta\right)}{\cot^2\left(\dfrac{3\pi}{2} - \theta\right)\cos^2(\pi - \theta)\operatorname{cosec}(2\pi - \theta)} = \cos\thetacot2(23π−θ)cos2(π−θ)cosec(2π−θ)sin2(π+θ)tan(23π+θ)=cosθ