Tegak lurus: Difference between revisions

no edit summary
No edit summary
No edit summary
 
(One intermediate revision by the same user not shown)
Line 11:
Dengan menggunakan aturan sinus, kita dapat mencari panjang garis AB<br>
<math>
\begin{align}
 
\frac{AB}{\sin{a}} &= \frac{r}{\sin{x}} \\ \\&.. (1)
\end{align}
\frac{AB}{\sin{a}} = \frac{r}{\sin{x}} \quad .. (1)
</math>
 
Line 20:
 
<math>
\begin{align}
\angle a = 180 - 2x \\
\sin{angle a} &= \sin{180 - 2x} \\
\sin{a} &= \sin{180-2x} \quad .. (2)\
\frac{AB}{\sin{a}} &= \frac{r}{\sin{x}2x} \quad &.. (12)
\end{align}
</math>
 
Line 29 ⟶ 31:
 
<math>
\begin{align}
\frac{AB}{\sin{2x} } = \frac{r}{\sin{x} } \\ \\
\frac{AB}{2 \sin{x2x} \cos{x} } &= \frac{r}{ \sin{x} } \\ \\
\frac{AB}{2 = 2r\sin{x} \cos{x}} &= \frac{r}{ \sin{x}} \\ \\
AB &= 2r \cos{x}
\end{align}
</math>