In the given figure, GH || IJ and AC ||BD. AB and CD are bisector of `/_EAH and /_FCJ` respectively, find `/_ABD + /_BDC, if /_BAC = 3/_BDC`

ltimg src="https://d10lpgp6xz60nq.cloudfront.net/physics_images/PS_MATH_VIII_C16_E05_006_Q01.png" width="80%"gt In the above figure, GH ||IJ and AC || BD, AB and CD are bisectors of /_ EAH and /_ FCJ respectively. Find the /_ ABD +/_ BDC , if /_ BAC= 3/_ BDC .

In the given figure, if AC = BD, then prove that AB = CD.

In the given figure, if AC = BD, then prove that AB = CD.

In the given figure AC = BD, prove that AB = CD.

In the given figure , AB = AC , angle BAC = 40^(@) , BE and CD are angle bisectors of angleB and angleC respectively . If angleDOE = x , the value of x is :

In the given figure, AB \\ CD and EF // GH. Find the relation between a and b.

In the given figure /_ ABD = /_BDC and CD = 4AB . Show that BD =5BE .