In this problem, you will use an arbitrary function $f(x)\text{.}$ Write an expression using function notation to match each function transformation described below.

1. Shift the graph of $y = f(x)$ to the right by 6 units, and then vertically compress it by a factor of 0.2.
   Answer: $y =$
2. Vertically stretch the graph of $y = f(x)$ by a factor of 6.5, and then vertically shift it downward by 11 units.
   Answer: $y =$
3. Vertically shift the graph of $y = f(x)$ downward by 11 units, and then vertically stretch it by a factor of 6.5.
   Answer: $y =$
4. Reflect the graph of $y = f(x)$ over the $y$-axis, and then shift it upward by 12 units.
   Answer: $y =$
5. Shift the graph of $y = f(x)$ to the left by 10 units, then compress it vertically by a factor of 0.7, and then reflect it over the $x$-axis.
   Answer: $y =$