Draw a new line segment, D⁢E¯, of any length, and place it anywhere on the coordinate plane, but not on top of ∆ABC. Find and record the ratio of the length of this line segment to one of the corresponding line segments on ∆ABC that you recorded in part A. Now multiply the ratio you calculated by the length of the other side of ∆ABC that you selected in part A. Record the resulting length. Locate the endpoint on D⁢E¯ that corresponds with the vertex of the angle you chose in part A. Using that point as the center, draw a circle with a radius equal to the length you calculated in the previous step. From the center of the circle, draw a ray at an angle to D⁢E¯. Make the angle congruent to the angle of ∆ABC that you measured in part A. Mark the point of intersection of the ray and the circle, and label it point F. Complete ∆DEF by drawing a segment from F to the free endpoint of D⁢E¯. Create a polygon through points D, E, and F. Take a screenshot of your results, save it, and insert the image below the measurements you record