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It seems that the equation provided is related to the calculation of Lisa's distance from the top of a tower using the 3D distance formula. The image equation is currently incomplete. Let me assist you in correcting or completing it.

### General Formula for 3D Distance:
\[
d = \sqrt{(x_2 - x_1)^2 + (y_2 - y_1)^2 + (z_2 - z_1)^2}
\]
Where:
- \((x_1, y_1, z_1)\) and \((x_2, y_2, z_2)\) are the coordinates of two points in space.
  
In the context of your equation:
- The coordinate \((-800, 0, 0)\) seems to represent one point (perhaps the top of the tower).
- The blank spaces likely represent the coordinates of Lisa's position.

To complete the equation, you need to input the missing coordinates for Lisa's position and then calculate the distance.

If you can provide those missing values or any additional information, I can help you solve the problem accurately.

Would you like to clarify the values or should I assume certain values to demonstrate the solution?

Here are some relative questions you may consider:
1. What are the coordinates for Lisa's position in the tower?
2. Is the value 800 a fixed distance from the top of the tower?
3. Are you solving this as a general problem for learning purposes or a specific case?
4. Do you have other points in 3D space involved, such as obstacles?
5. Is Lisa’s movement along any specific axis (like only x or y)?

**Tip**: When using the distance formula, double-check that the coordinates correspond correctly to the two points being compared, especially if dealing with negatives or changes in dimensions.

Lisa’s distance from the top of the tower is given by a 3D distance formula involving missing values.

Learn how to calculate Lisa's distance from the top of a tower using the 3D distance formula. This tutorial guides you through solving problems involving spatial coordinates, helping students from Grades 9-12 master key concepts.

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