Let's solve the problem step by step, reflecting point $A$ over the axes to find the final location.

1. Reflecting Point $A(-3, 5)$ over the y-axis:

When reflecting over the y-axis, the x-coordinate changes its sign while the y-coordinate remains the same. The coordinates of $A'$ will be:

$A' = (3, 5)$

2. Reflecting Point $A'(3, 5)$ over the x-axis:

When reflecting over the x-axis, the y-coordinate changes its sign while the x-coordinate remains the same. The coordinates of $A''$ will be:

$A'' = (3, -5)$

Final Answer:

The ordered pair that describes the location of $A''$ is $(3, -5)$.

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Do you want any more details on the reflection process or have further questions?

Here are five related questions:

1. How would the coordinates change if $A$ were reflected over the x-axis first, then the y-axis?
2. What is the general rule for reflecting a point over both the x- and y-axes?
3. Can you reflect a point over a diagonal line, like $y = x$?
4. How do reflections affect the distances between points on the coordinate plane?
5. What happens when you reflect a point twice over the same axis?

Tip: When reflecting a point, always check which axis you're reflecting over and remember how each coordinate changes!