In the given figure, AD and CE are bisectors of `/_A` and `/_C` respectively. If `/_ABC 90`, find `/_ADC+ /_AEC`

In the given figure DO and CO are the bisectors of /_ADC and /_BCD respectively. If /_ADC=/_BCD=60^(@) and /_DAB=100^(@) find /_DOC and /_ABC

In the adjoining figure,if AD is the bisector of /_A, what is AC?

In fig, AD and CE are the angle bisectors of angleA and angleC respectively. If angleABC=90^@ then find the angleAOC

In the given figure,AM perp BC and AN is the bisector of /_A If /_ABC=70^(@) and /_ACB=20^(@), find /_MAN.

BD and CE are bisectors of /_B and /_C of an isosceles ABC with AB=AC. Prove that BD=CE

In the given figure,/_B

ABC a right angle triangle, right angled at B. AD and CE are the medians drawn from A and C respectively. If AC = 5 m and AD = (3sqrt5)/2 m , find the length of CE.

In a ABC,AD bisects /_A and /_C>/_B Prove that /_ADB>/_ADC .

BD and CE are bisectors of /_B and /_C of an isosceles hat harr ABC with AB=AC. Prove that BD=CE .

In the given figure, BD and CE are the altitudes of triangle ABC such that BD = CE, then angleDCB=