$[8$ pts$]$ Sketch the graph of a function $f$ that is continuous on its domain $(-,)$ and for which $f^{\text{'}}(x)<mn>0</mn>$ for $00$ for $x>2,f^{\text{'}\text{'}}(x)>0$ for $x>3f(0)=0,\underset{x{0}^{+}}{lim}{f}^{\text{'}}(x)=-,\underset{x}{lim}f(x)=2f(-x)=-f(x)x0$ for $x>3,f(0)=0,\underset{x{0}^{+}}{lim}{f}^{\text{'}}(x)=-,\underset{x}{lim}f(x)=2,$ and $f(-x)=-f(x)$ for every value $ofx.$