Given the third image of a fractal, select the correct way to create the pattern. a. Draw a pentagon using the points on every star. b. Use the vertex points of every pentagon to draw a star inside the pentagon. c. Start with a star. Then, draw a star outside the initial star. d. Use the vertex points of the pentagon to draw three stars inside the pentagon.

A Create a random triangle, AABC. Measure and record its angles. B. Now you will attempt to copy your original triangle using one of its angles: • Draw a line segment. DE, any length anywhere on the coordinate plane, but not on top of AABC. • Choose one of the angles on AABC. From point D. create an angle of the same size as the angle you chose. Then draw a ray from D through the angle. You should now have an angle that is congruent to the angle you chose on AABC. • Create a point anywhere outside the mouth, or opening, of the angle you created. The point will initially be named F by the tool, but you should rename it point G. Now draw a ray from E through G such that it intersects the first ray. Your creation should be a closed shape resembling a triangle. • Label the point of intersection of the two rays F, and draw angle DEF by creating a polygon through points D. E. and F. • Click on point G. and move it around. By moving point G. you can change angle DEF and angle EFD , while…

You dont need a graph just make the traingles

et △ABC be a triangle in S^2 (the two-dimensional sphere). Let the dual point C'∈S^2 of C be defined by the following three conditions:(i) d(C' , A)=π/2(ii) d(C' , B)=π/2(iii) d(C' , C)≤π/2A' and B' are defined analogously. Thus we get a dual triangle △A' B' C'. More precisely, △ABC is a non-degenerate triangle, andit follows (you may assume) that △A' B' C' is too.(question) Are there triangles △ABC in S^2 identical to their own dual △A'B'C'?   I would be very thankful if you could provide some explanation with the steps, thank you in advance.