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\(\sqrt {\frac{{1 + {\rm{sin\theta }}}}{{1 - {\rm{sin\theta }}}}} \) is equal to?1). secθ - tanθ2). secθ + tanθ3). cosecθ + cotθ4). cosecθ - cotθ |
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Answer» $(\sqrt {\frac{{1 + {\RM{sin\THETA }}}}{{1 - {\rm{sin\theta }}}}} )$ $(= \sqrt {\frac{{1 + {\rm{sin\theta }}}}{{1 - {\rm{sin\theta }}}} \times \frac{{1 + {\rm{sin\theta }}}}{{1 + {\rm{sin\theta }}}}} )$ $(= \frac{{1 + {\rm{sin\theta }}}}{{\sqrt {1 - {\rm{si}}{{\rm{n}}^2}{\rm{\theta }}} }})$ $(= \frac{{1 + {\rm{sin\theta }}}}{{{\rm{cos\theta }}}})$ secθ + tanθ = |
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