Determine the area of the quadrilateral whose vertices are (-14, -2), (10, 10), (-10,-10), and (4, -24).

To determine the area of a quadrilateral given its vertices, we can divide the quadrilateral into two triangles, calculate the area of each triangle, and then sum the areas.

Given the vertices are \((-14, -2)\), \((10, 10)\), \((-10, -10)\), and \((4, -24)\), let's consider two triangles:

1. Triangle 1 with vertices \((-14, -2)\), \((10, 10)\), and \((-10, -10

Learn how to calculate the area of a quadrilateral with vertices (-14, -2), (10, 10), (-10, -10), and (4, -24) using coordinate geometry. This problem involves dividing the quadrilateral into triangles and applying the area formula for triangles using coordinates. Suitable for high school students in Grades 10-12.

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