Obtaining theta for all trigonometric function sine and cos

Trigonometry equalities, inequalities and expressions - sin, cos, tan, cot

Obtaining theta for all trigonometric function sine and cos

obtaining all the result of trigonometric equation sine and cos of triangles ABC

Are there other ways of obtaining a result for the following trigonometric equations of $\sin A$ and $\cos A$ for all consecutive or non consecutive numbers $x<y<z$

$(((\frac{\sqrt\frac{y}{z}}{(1-\frac{x}{z})\times\sqrt\frac{x+z}{z-x}})\times\frac{x}{z})+\sqrt\frac{z-y}{z})\times((1-\frac{x}{z})\times\sqrt\frac{(x+z)}{(z-x)})=\sin A$

$(\frac{\sqrt\frac{y}{z}}{(1-\frac{x}{z})\times\sqrt\frac{x+z}{z-x}})-(((\frac{\sqrt\frac{y}{z}}{(1-\frac{x}{z})\times\sqrt\frac{x+z}{z-x}})\times\frac{x}{z})+\sqrt\frac{z-y}{z})\times(\frac{x}{z})=\cos A$

$\sqrt\frac{(z-y)}{z}=\cos B$

$\sqrt\frac{y}{z}=\sin B$

$\frac{x}{z}=\cos C$

$((1-\frac{x}{z})\times\sqrt\frac{(z+x)}{(z-x)}=\sin C$

The following variables a,b,c represent the length of the sides of the triangles.
$\frac{\sin A}{\sin C}=a$

$\frac{\sin B}{\sin C}=b$

$\frac{\sin C}{\sin C}=c$

$\frac{h_c}{h_a}=a$

$\frac{h_c}{h_b}=b$

$\frac{h_c}{h_c}=c$
Guest

Return to Trigonometry - sin, cos, tan, cot, arcsin, arccos, arctan, arccot

Who is online

Users browsing this forum: No registered users and 1 guest