Question: FG=FJ and GH=IJ a) show that F is on the perpendicular bisector of HI b) show that triangle FGI is congruent to triangle FJH

Question: Find the internal forces in members FH, GH, FG, DG, and EG, and clearly indicate whether the members are in tension or compression.

In circle G with m∠FGH=36∘ and FG=15, find the area of sector FGH. Round to the nearest hundredth.In circle W,WX=4 and the area of shaded sector =6π. Find m∠XWY.

Question: Question 1 (Multiple Choice Worth 1 points ) (01.06 MC) The presence of an angle bisector will result in what type of angles? Complementary angles Congruent angles Vertical angles Supplementary angles

Question: ∠GFH and ∠HFJ are adjacent and congruent. What are two conclusions you can draw from this information? ray FH is a bisector m∠GFH+m∠HFJ=m∠GFJ m∠GFH+m∠GFJ=m∠GFH m∠GFH+m∠GFJ=m∠HFJ ray GF is a bisector ray FJ is a bisector