(\(m_{{tan}} \cdot m_{\operatorname{norm}} = -1\))\\
\textbf{Secant} \(={{f(x+h)-f(x)} \over h}\)
-\colorbox{cas}{On CAS:} \\ Action \(\rightarrow\) Calculation
-\(\rightarrow\) Line \(\rightarrow\) \texttt{tanLine} or \texttt{normal}
+\begin{cas}
+ \textbf{In main}: Interactive \(\rightarrow\) Calculation \(\rightarrow\) Line \\
+ \-\hspace{1em} \texttt{tanLine(f(x), x, p)} \\
+ \-\hspace{1em} \texttt{normal(f(x), x, p)} \\
+ where \texttt{p} is the \(x\)-value of the coordinate
+
+ \textbf{In graph}: define function, then Analysis \(\rightarrow\) Sketch \(\rightarrow\) (Normal \textbar{} Tan line). Type \(x\) value to solve for a point. Return to show equation for line.
+\end{cas}
\subsection*{Strictly increasing/decreasing}
\item Endpoints are included, even where gradient \(=0\)
\end{itemize}
-\begin{cas}
- \colorbox{cas}{\textbf{In main}}: type function. Interactive
- \(\rightarrow\) Calculation \(\rightarrow\) Line \(\rightarrow\) (Normal
- \textbar{} Tan line)\\
- \colorbox{cas}{\textbf{In graph}}: define function. Analysis
- \(\rightarrow\) Sketch \(\rightarrow\) (Normal \textbar{} Tan line).
- Type \(x\) value to solve for a point. Return to show equation for line.
-\end{cas}
-
\subsection*{Stationary points}
\begin{align*}