It seems your question is about transformations of a function, but the equation you're referencing is incomplete or missing. However, I can explain how different transformations affect a function if you provide a standard function $f(x)$ and then modify it.

Let’s assume the following types of transformations:

1. Translation right/left:
   $f(x - h)$ translates the function to the right by $h$ units if $h > 0$, and to the left if $h < 0$.

2. Translation up/down:
   $f(x) + k$ translates the function upward by $k$ units if $k > 0$, and downward if $k < 0$.

3. Reflection over the x-axis:
   $-f(x)$ reflects the function across the x-axis.

4. Reflection over the y-axis:
   $f(-x)$ reflects the function across the y-axis.

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Could you confirm or provide the complete equation you were referring to? I'll ensure my response aligns exactly with that.

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Relative Questions:

1. What is the transformation if the function is written as $f(x + 3)$?
2. How does multiplying by a negative number affect a function?
3. What happens when the equation is $f(x) - 5$?
4. What is the effect of both a horizontal and vertical translation on a graph?
5. How do stretches and compressions work along with reflections?

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Tip: When in doubt, try to sketch the graph step-by-step after each transformation to visualize its effect!