Question

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Answer 1

Answer:

$(1 - {sin \theta}^{2} ) { \sec( \theta) }^{2} \\ ({cos\theta}^{2} ) { \sec( \theta) }^{2} \:( { \sin( \theta) }^{2} + {\cos( \theta) }^{2} = 1) \\ \: \: \: \: \: \: \: \: \: \: \: \: \: \: \: \: \: \: \: \: \: \: \: \: \: \: \: \: \: (1 - { \sin( \theta) }^{2} = { \cos( \theta) }^{2} ) \\ \frac{1}{ {sec \theta}^{2} } \times {sec \theta}^{2} = 1$

${ \sin( \theta) }^{2} + { \cos( \theta) }^{2} = 1 \\ given \: - { \cot( \theta) }^{2} - \frac{1}{ {\sin( \theta) }^{2}} \\ - \frac{1}{ {\tan( \theta) }^{2} }- \frac{1}{ {\sin( \theta) }^{2}} \\ - \frac{{\cos( \theta) }^{2}}{ {\sin( \theta) }^{2} }- \frac{1}{ {\sin( \theta) }^{2}} \\ -\frac{{\cos( \theta) }^{2}-1}{ {\sin( \theta) }^{2} }=-\frac{{\sin( \theta) }^{2}}{ {\sin( \theta) }^{2} }\\-1$

Answer 2

Answer:

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