The point \( P(-3, -4) \) represents a position on a Cartesian coordinate plane, where:

- \( x = -3 \): This is the horizontal position (3 units to the left of the origin).
- \( y = -4 \): This is the vertical position (4 units down from the origin).

In the coordinate plane:
- The point lies in **Quadrant III** because both the \( x \)- and \( y \)-coordinates are negative.

Would you like further details on distance formulas, midpoint, or transformations related to this point?

Here are five related questions:
1. What is the distance from point \( P(-3, -4) \) to the origin?
2. How do you calculate the distance between two points?
3. What is the equation of a line passing through \( P(-3, -4) \) and the origin?
4. How would the coordinates of \( P \) change if it were reflected over the \( x \)-axis?
5. What is the midpoint between \( P(-3, -4) \) and another point \( Q(2, 3) \)?

**Tip**: A point in Cartesian coordinates can help determine distances, slopes, and areas, among other geometric properties.

Explore the position of point P(-3, -4) on the Cartesian coordinate plane, including its location in Quadrant III, the distance from the origin, and related geometric concepts such as reflections and midpoints. Suitable for students in Grades 6-8.

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