what is tan theta over sec theta expressed in sin theta
\(\Huge\color{blue}{ \sf \frac{Tanθ}{Secθ} }\) I'll post 2 rules below (in red) that I'll have to use. \(\Huge\color{red}{ \sf Tanθ= \frac{Sinθ}{Cosθ} }\) \(\Huge\color{red}{ \sf Secθ= \frac{1}{Cosθ} }\) So lets substitute... \(\Huge\color{blue}{ \sf \frac{Tanθ}{Secθ}~~-> }\) \(\Huge\color{blue}{ \sf \frac{\frac{Sinθ}{Cosθ}}{\frac{1}{Cosθ}} }\) Now solving further \(\Huge\color{blue}{ \sf \frac{\frac{Sinθ}{Cosθ}}{\frac{1}{Cosθ}} ~~~-> }\) \(\Huge\color{blue}{ \sf \frac{Sinθ}{Cosθ} \div \frac{1}{Cosθ}~~-> }\) \(\Huge\color{blue}{ \sf \frac{Sinθ}{Cosθ} \times\frac{Cosθ}{1}~~-> }\) \(\Huge\color{blue}{ \sf \frac{Sinθ}{1} ~~->~~Sinθ }\)
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