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(sinx-cosx)(sinx+cosx)/sin^2x-1/sec^2x
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And what the heck are we supposed to do with this nonsense?
Simplify.
\( \Large \frac{(\sin x - \cos x)(\sin x + \cos x)}{\left ( \sin^2 x - \frac{1}{\sec^2 x}\right)} = \Large \frac{(\sin x - \cos x)(\sin x + \cos x)}{\left ( \sin^2 x - \cos^2 x\right)} = \\ \Large \Large \frac{(\sin x - \cos x)(\sin x + \cos x)}{(\sin x + \cos x)(\sin x - \cos x)} = 1 \)
Since \(a^2 - b^2 = (a+b)(a-b)\)
Ok
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