Geometry in the Coordinate Plane
The content discusses various topics related to geometry in the coordinate plane, including finding points on a line that are a specific distance apart, classifying polygons by their sides, determining perimeters of polygons with given vertices, and calculating areas of triangles and polygons. It provides visual representations and step-by-step instructions for solving problems in the coordinate plane.
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Bellwork y = There are two different points on the line that are exactly 10 units from the point Find the coordinates of the points. 3 1. ( ) 4, 3 .
Perimeter and Area in the Coordinate Plane Section 1.4
Classify the polygon by the number of sides. Tell whether it is convex or concave.
Finding Perimeter in the Coordinate Plane 1. Find the perimeter of ABC with vertices A( 2, 3), B(3, 3), and C( 2, 3).
Find the perimeter of the polygon with the given vertices. 1. G(2, 4), H(2, 3), J( 2, 3), K( 2, 4) 2. Q( 3, 2), R(1, 2), S(1, 2), T( 3, 2) 3. U( 2, 4), V(3, 4), W(3, 4) 4.
Finding Area in the Coordinate Plane Find the area of DEF with vertices D(1, 3), E(4, 3), and F( 4, 3). 1. Draw the triangle in a coordinate plane by plotting the vertices and connecting them. 2. Find the lengths of the base and height. 3. Substitute the values for the base and height into the formula for the area of a triangle.
Find the area of the polygon with the given vertices. 1. W(0, 0), X(0, 3), Y( 3, 3), Z( 3, 0) 2. N( 2, 1), P(3, 1), Q(3, 1), R( 2, 1) 3.
