In the figure, chord EF || chord GH. Prove that, chord EG `cong` chord FH. Fill in the blanks and write the proof

In the figure, chord EF || chord GH. Prove that , chord EG ~= chord FH . Fill in the blanks and write the proof . Proof : Draw seg GF. /_ EFG = /_ FGH ….( square ) …..(1) /_ EFG =square …(Inscribed angle theorem ) ...(2) /_ FGH = square ....(Inscribed angle theorem ) ...(3) ,brgt :. m ( arc EG ) = square ....[From (1), (2) and (3) ] :. Chord EG ~= Chord FGH ....(Corresponding chords of congruent arcs )

In the adjoining figure ,chord EF || chord GH. Prove that, chord EG cong chord FH. Fill in the blanks and write the proof.

In the figure, chord AB ~= chord CD Prove that , ar AC ~= arc BD

In figure, chord AB cong chord CD, Prove that, arc AC cong arc BD.

In the given figure, name the following: chords of the circle

In the given figure , find the length of chord AB .

Chord of a circle

In the given figure, name the following: a chord

In the given figure, O is the center and chord PQ = Chord RS. If OT = 5 cm, then find OU.

In the adjoining figure, chord AB= chord PQ. If angleOBA=55^@ , then find angle POQ .