The angle θ\thetaθ satisfies π/2<θ<π\pi/2<\theta<\piπ/2<θ<π and 3sin2θ+4sinθcosθ=4cos2θ.3\sin^2\theta+4\sin\theta\cos\theta=4\cos^2\theta.3sin2θ+4sinθcosθ=4cos2θ. What is the value of 1sinθcosθ ?\frac1{\sin\theta\cos\theta}\,?sinθcosθ1? A−52-\dfrac52−25B−2-2−2C−25-\dfrac25−52D136\dfrac{13}6613E52\dfrac5225