The value of \(\frac{1}{\sec^{2}\theta-\cos^{2}\theta}+\frac{1}{\csc^{2}\theta-\sin^{2}\theta}\)(sin²θ cos²θ)
\(\frac{1+\cos^{2}\theta\sin^{2}\theta}{2-\cos^{2}\theta\sin^{2}\theta}\)
\(\frac{1+\cos^{2}\theta\sin^{2}\theta}{2+\cos^{2}\theta\sin^{2}\theta}\)
\(\frac{1-\cos^{2}\theta\sin^{2}\theta}{2+\cos^{2}\theta\sin^{2}\theta}\)
\(\frac{1-\cos^{2}\theta\sin^{2}\theta}{2-\cos^{2}\theta\sin^{2}\theta}\)