Consider GHJ in the figure below.The perpendicular bisectors of its sides are KN, LN, and MN. They meet at a single point N.(In other words, N is the circumcenter of GHJ.)Suppose =LN48, =GK88, and =GN102.Find HN, LJ, and GJ.

The circle below has center F and diameter KL. JN intersects the circle at L, and MG intersects the circle at L and H. Use this information to fill in the blanks.

Consider XYZ in the figure below.The perpendicular bisectors of its sides are TS, US, and VS. They meet at a single point S.(In other words, S is the circumcenter of XYZ.)Suppose =VS72, =YZ80, and =ZS120.Find XS, UZ, and VY.

Consider TUV in the figure below.The perpendicular bisectors of its sides are AD, BD, and CD. They meet at a single point D.(In other words, D is the circumcenter of TUV.)Suppose =CD54, =UV148, and =UD90.Find BV, VD, and TC.Note that the figure is not drawn to scale.

Perpendicular bisector passes through the Blank 1 Question 14 of the given segment.

Choose the equation(s) of the perpendicular bisector of the segment with the end points A(-7, 5) and K (1, -1).Question 6Select one or more:a.y - 2 = −43−43(x - 3)b.4x - 3y = 18c.-4x + 3y = 18d.y - 2 = 4343(x + 3)