b and c please

2. Consider OWXYZ* in the upper half plane model of hyperbolic geometry, where W =(0,61) X =(0,122) Y =(22,120) Z=(11,60) (a) Find the x-y equations of the h-lines WX*, XY*, YZ*, and ZW*. (b) Show that WXYZ* is a Saccheri Quadrilateral with base WX* (Each distance you need to compute should be simplified as much as possible: one logarithm, no absolute values, no decimals.) (e) Compute the defect of OWXYZ*. Round your final answer to the nearest tenth (of a degree). You may cite and use any results about Khayym-Saccheri Quadrilaterals that will simplify your work. 2. Consider OWXYZ* in the upper half plane model of hyperbolic geometry, where W =(0,61) X =(0,122) Y =(22,120) Z=(11,60) (a) Find the x-y equations of the h-lines WX*, XY*, YZ*, and ZW*. (b) Show that WXYZ* is a Saccheri Quadrilateral with base WX* (Each distance you need to compute should be simplified as much as possible: one logarithm, no absolute values, no decimals.) (e) Compute the defect of OWXYZ*. Round your final answer to the nearest tenth (of a degree). You may cite and use any results about Khayym-Saccheri Quadrilaterals that will simplify your work