Answer:
Stretched by a factor of 2, reflected over the y-axis, and translated 9 units left.
Explanation:
Given:
Parent function is given as:

Transformed function is given as:

Now, let us transform
to
in steps.
1. First we will multiply 2 to 'f(x)'. So,

This stretches the function in the y direction by a factor of 2.
2. Now, we multiply the 'x' value of the above transformed function by -1.

This reflects the function over the y-axis.
3. Now, we add 9 to the 'x' value of the above function.

Adding a positive number 9 to 'x' value shifts the graph to left by 9 units.
So, the complete transformation is:
Stretched by a factor of 2, reflected over the y-axis, and translated 9 units left.