Given a trapezoid EFGH where EF is parallel to HG, and EF = 12, HG = 22, find the length of MN if M is the midpoint of EH and N is the midpoint of FG.

NEED ASAP WITHING MINUTES

If A is the center of the circle, then which statement explains how ED is related to FD? E A G ED = FD because EF is perpendicular to a radius of circle A. ED FD because FÈ GF - ED * ED because the inscribed angles that create the segments are congruent. ED = ED because the tangents that create the EF share a common endpoint.

e d E F 12. In circle O, tangent PC and secant PAB are drawn from external point P. If PA 9 and AB=7, find PC. = 100 (13.) Given: Circle O with diameter FE extended to point C. Secant CBA, tangent CD, chord FA, and diameter GOB are drawn. mAF 100, mED = 55, B is the midpoint of AE, FA||GB. Find: a. mAB b. mFG G c. m/BOE d. m/AFE O B 55 D N E e. m/FAC f. m/GBC g. m/FCD =