J -k=#,capmwHZwwDoo Dile  (@oJl ics Apps Math Apps etwork Apps User Temp AppDoS{The midpoint of a trapezoid is parallel to the bases and is equal in length to the average of the lengths of the two bases.Recent ApplicationsRecent DocumentsRecent Servers Scrapbook StickiesqTha!(@oJl Gent Servers Scrapbook Stickies Shut Down OC!C̀J<OA!(@oJl Fbb0ldbbCC JO!(@oJl E[bbbbpbb C2C";Ta{!O(@oJl O = T UpT0T `UpT㐫 TT+HThe line segment connecting the midpoints of the two non-parallel sides of a trapezoid is called the midsegment of the trapezoid. Segment o is the only midsegment of the trapezoid.pps Network Apps User Temp AppleCD Audio PlayerAutomated Tasks Calnt D!(@oJl Gent Servers Scrapbook Stickies Shut Down OCCSPUb!(@oJl Fbb0ldbbCC !(@oJl E[bbbbpbb CCC;@Ol!(@oJl DlOTpApps!FAppDD@? B;G@nt D!(@oJl Cent Servers Scrapbook Stickies Shut DownOD@B BG !(@oJl BO0OOOOOOOO΀pOAB  ile !(@oJl Acs Apps Math Apps etwork Apps User Temp AppDA?  !(@oJl @bPb bPb bPbbPbb!Trapezoid Midsegment Conjecture: : The midpoint of a trapezoid is parallel to the bases and is equal in length to the average of th%T.! (@oJl XOOTOPTPTTHHL4qPerpendicular segments t, s, x, and p have been constructed to segment o. Notice that t = s = x = p, so segment o is parallel to the bases of the trapezoid. Remember that a trapezoid has two parallel bases. Drag any point on the trapezoid. What happens to the lengths of the segments t, s, x, and p? 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