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Mathematics 14 Online
OpenStudy (chels):

tan(x/2) cos^2(x) - tan(x/2) = [sin(x)/sec(x)] - sin(x) provide that this equation equals the other using identities.

OpenStudy (anonymous):

\[= \sqrt{1-cosx}/\sqrt{1+cosx} * (\cos^{2}x - 1)\] \[= \sqrt{1-cosx}/\sqrt{1+cosx} * (\cos^{2}x - 1) * \sqrt{1+cosx}/\sqrt{1+cosx}\] \[= \sqrt{1-cos^{2}x}* (cosx- 1) * (cosx+ 1)/ \sqrt{(1+cosx)^{2}}\] \[= \sqrt{sin^{2}x}* (cosx- 1) \] \[= sinx* (cosx- 1) \]

OpenStudy (anonymous):

Oops. Abs of sinx

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