Use transformations of the standard cubic function, $f(x)=x^{3}$, to graph the function $h(x)=-(x-6)^{3}$.

Step 1 ：The standard cubic function is \(f(x)=x^{3}\).

Step 2 ：The function \(h(x)=-(x-6)^{3}\) is a transformation of the standard cubic function.

Step 3 ：The transformation involves a horizontal shift to the right by 6 units and a reflection in the x-axis.

Step 4 ：To graph \(h(x)=-(x-6)^{3}\), start by graphing the standard cubic function \(f(x)=x^{3}\).

Step 5 ：Then shift the graph 6 units to the right. This corresponds to replacing \(x\) with \(x-6\) in the function.

Step 6 ：Finally, reflect the graph in the x-axis. This corresponds to multiplying the function by -1.

Step 7 ：The graph of \(h(x)=-(x-6)^{3}\) is the result of these transformations.