Zombie-themed math worksheet using the midpoint and distance formulas on a coordinate grid.

It looks like you've uploaded a fun and creative math worksheet titled "Midpoint & Distance Formula" with a zombie apocalypse theme. The goal is to use the midpoint formula and distance formula to navigate through a coordinate grid where each box represents 1 foot.

However, I don’t see any specific questions or tasks listed on the image (like "Find the distance from You to Josh" or "What is the midpoint between Mr. Awesome and Sara?"). The worksheet appears to be set up for students to solve such problems, but no explicit instructions are visible in the image.

But since this is a common type of activity, I’ll walk you through how to solve typical problems that would appear on this worksheet using the coordinate grid shown.

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🔷 Step 1: Understand the Coordinate Grid

Each box = 1 foot, so we can assign coordinates to each character based on their position.

Let’s determine the coordinates of key characters:

| Character | Coordinates (x, y) |
|-----------------|--------------------|
| You | (-8, -5) |
| Jess | (-9, 2) |
| Mr. Awesome | (-6, 7) |
| Sanitor | (4, 6) |
| Sara | (9, 6) |
| Tommy | (0, 3) |
| Ms. Z | (5, 0) |
| Hammy | (8, -3) |
| Jay | (3, -3) |
| Jon | (-3, -3) |
| Jennifer | (6, -5) |
| Lunch Lady | (1, -8) |
| Josh | (-6, -8) |
| Abi | (9, -7) |

> Note: These are estimated based on the grid. Adjust if needed depending on exact dot positions.

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🔷 Midpoint Formula

The midpoint between two points $(x_1, y_1)$ and $(x_2, y_2)$ is:
$$
\left( \frac{x_1 + x_2}{2}, \frac{y_1 + y_2}{2} \right)
$$

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🔷 Distance Formula

The distance between two points $(x_1, y_1)$ and $(x_2, y_2)$ is:
$$
\sqrt{(x_2 - x_1)^2 + (y_2 - y_1)^2}
$$

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✔ Example Problems & Solutions

Let’s assume some likely questions that might appear on this worksheet.

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#### 🔹 Problem 1: Find the distance from You to Josh

- You: $(-8, -5)$
- Josh: $(-6, -8)$

Use distance formula:
$$
d = \sqrt{(-6 - (-8))^2 + (-8 - (-5))^2} = \sqrt{(2)^2 + (-3)^2} = \sqrt{4 + 9} = \sqrt{13} \approx 3.6 \text{ feet}
$$

✔ Answer: $\boxed{\sqrt{13}}$ feet or approximately 3.6 feet

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#### 🔹 Problem 2: Find the midpoint between Ms. Z and Hammy

- Ms. Z: $(5, 0)$
- Hammy: $(8, -3)$

Midpoint:
$$
\left( \frac{5+8}{2}, \frac{0 + (-3)}{2} \right) = \left( \frac{13}{2}, \frac{-3}{2} \right) = (6.5, -1.5)
$$

✔ Answer: $\boxed{(6.5, -1.5)}$

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#### 🔹 Problem 3: How far is it from You to Jennifer?

- You: $(-8, -5)$
- Jennifer: $(6, -5)$

Same y-coordinate → horizontal distance:
$$
|6 - (-8)| = 14 \text{ feet}
$$

Or via distance formula:
$$
\sqrt{(6 - (-8))^2 + (-5 - (-5))^2} = \sqrt{14^2 + 0^2} = 14
$$

✔ Answer: $\boxed{14}$ feet

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#### 🔹 Problem 4: What is the midpoint between Sanitor and Sara?

- Sanitor: $(4, 6)$
- Sara: $(9, 6)$

Same y → midpoint:
$$
\left( \frac{4+9}{2}, \frac{6+6}{2} \right) = (6.5, 6)
$$

✔ Answer: $\boxed{(6.5, 6)}$

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#### 🔹 Problem 5: Is the point $(0, 0)$ halfway between Tommy and Jay?

- Tommy: $(0, 3)$
- Jay: $(3, -3)$

Midpoint:
$$
\left( \frac{0+3}{2}, \frac{3 + (-3)}{2} \right) = (1.5, 0)
$$

Not $(0, 0)$ → No, not halfway.

✔ Answer: No, the midpoint is $(1.5, 0)$

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🧠 Strategy Tips

1. Always count boxes carefully — each square is 1 foot.
2. Use the black dots to find exact coordinates.
3. For midpoint, average the x’s and y’s.
4. For distance, use the Pythagorean theorem.
5. If the problem asks for safe path, calculate distances to avoid zombies!

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✔ Final Notes

Since your worksheet doesn't show the actual questions, here's what you should do:

1. Identify the coordinates of the characters involved.
2. Apply the midpoint or distance formula as instructed.
3. Round answers appropriately (usually to nearest tenth).
4. Double-check signs (quadrants matter!).

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If you can upload the actual questions or tell me what specific problems you need help with (e.g., “Find the distance from You to the lunch lady”), I can give you exact step-by-step solutions tailored to your task.

Would you like me to help with a particular problem from this worksheet? Just describe it! 😊