In $ riangle ABC$, if $\dfrac{AD}{DB} = \dfrac{AE}{EC}$ where $D \in AB$, $E \in AC$, then —

Question

In $	riangle ABC$, if $\dfrac{AD}{DB} = \dfrac{AE}{EC}$ where $D \in AB$, $E \in AC$, then —

Accepted Answer

$DE \parallel BC$

Answer

$DE \perp BC$

Answer

$DE = BC$

Answer

$DE = \dfrac{1}{2} BC$

In △ABC\triangle ABC△ABC, if ADDB=AEEC\dfrac{AD}{DB} = \dfrac{AE}{EC}DBAD​=ECAE​ where D∈ABD \in ABD∈AB, E∈ACE \in ACE∈AC, then —