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  1. Coordinate geometry proofs employ the use of formulas such as the Slope Formula, the Midpoint Formula and the Distance Formula, as well as postulates, theorems and definitions. Slope Formula. Midpoint Formula. Distance Formula. When developing a coordinate geometry proof: 1. Plot the points, draw the figure and label.

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  2. The coordinate proof is a proof of a geometric theorem which uses "generalized" points on the Cartesian Plane to make an argument. The method usually involves assigning variables to the coordinates of one or more points, and then using these variables in the midpoint or distance formulas .

  3. 24 Φεβ 2016 · Coordinate proof is an algebraic proof of a geometric theorem. In other words, we use numbers (coordinates) instead of points and lines. In some cases to prove a theorem algebraically, using coordinates, is easier than to come up with logical proof using theorems of geometry.

  4. The coordinate proof in Example 3 applies to a specifi c triangle. When you want to prove a statement about a more general set of fi gures, it is helpful to use variables as coordinates. For instance, you can use the variable coordinates shown at the left to duplicate the proof in Example 3.

  5. used to simplify coordinate proofs. For example, in a ne geometry every tri-angle is equivalent to the triangle whose vertices are A0 = (0;0), B0 = (1;0), C0 = (0;1) (see Theorem 3.13) and in Euclidean geometry every triangle is congruent to the triangle whose vertices are of form A= (a;0), B= (b;0), C= (0;c) (see Corollary 4.14).

  6. coordinate proof. You have used coordinate geometry to find the midpoint of a line segment and to find the distance between two points. Coordinate geometry can also be used to prove conjectures.

  7. Proof that a coordinate lies on a circle with a given center and radius. Show Step-by-step Solutions. Introduction to Coordinate Proof. Strategies for placing figures in the coordinate plane. Use the origin as a vertex, keeping the figure in quadrant 1. Center the figure at the origin. Center a side of the figure at the origin.

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