Question

nakshi kantha Hw: saction -4

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Answer 1

Answer:

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Explanation:

In the figure given, seg DE ll side BC, if DE : BC = 3 : 5 then find A(ΔADE) : A(⟂ DBCE).In the figure given, seg DE ll side BC, if DE : BC = 3 : 5 then find A(ΔADE) : A(⟂ DBCE).In the figure given, seg DE ll side BC, if DE : BC = 3 : 5 then find A(ΔADE) : A(⟂ DBCE).In the figure given, seg DE ll side BC, if DE : BC = 3 : 5 then find A(ΔADE) : A(⟂ DBCE).In the figure given, seg DE ll side BC, if DE : BC = 3 : 5 then find A(ΔADE) : A(⟂ DBCE).In the figure given, seg DE ll side BC, if DE : BC = 3 : 5 then find A(ΔADE) : A(⟂ DBCE).In the figure given, seg DE ll side BC, if DE : BC = 3 : 5 then find A(ΔADE) : A(⟂ DBCE).In the figure given, seg DE ll side BC, if DE : BC = 3 : 5 then find A(ΔADE) : A(⟂ DBCE).In the figure given, seg DE ll side BC, if DE : BC = 3 : 5 then find A(ΔADE) : A(⟂ DBCE).In the figure given, seg DE ll side BC, if DE : BC = 3 : 5 then find A(ΔADE) : A(⟂ DBCE).In the figure given, seg DE ll side BC, if DE : BC = 3 : 5 then find A(ΔADE) : A(⟂ DBCE)In the figure given, seg DE ll side BC, if DE : BC = 3 : 5 then find A(ΔADE) : A(⟂ DBCE).In the figure given, seg DE ll side BC, if DE : BC = 3 : 5 then find A(ΔADE) : A(⟂ DBCE).In the figure given, seg DE ll side BC, if DE : BC = 3 : 5 then find A(ΔADE) : A(⟂ DBCE).In the figure given, seg DE ll side BC, if DE : BC = 3 : 5 then find A(ΔADE) : A(⟂ DBCE).In the figure given, seg DE ll side BC, if DE : BC = 3 : 5 then find A(ΔADE) : A(⟂ DBCE).In the figure given, seg DE ll side BC, if DE : BC = 3 : 5 then find A(ΔADE) : A(⟂ DBCE).In the figure given, seg DE ll side BC, if DE : BC = 3 : 5 then find A(ΔADE) : A(⟂ DBCE).In the figure given, seg DE ll side BC, if DE : BC = 3 : 5 then find A(ΔADE) : A(⟂ DBCE).In the figure given, seg DE ll side BC, if DE : BC = 3 : 5 then find A(ΔADE) : A(⟂ DBCE).In the figure given, seg DE ll side BC, if DE : BC = 3 : 5 then find A(ΔADE) : A(⟂ DBCE).In the figure given, seg DE ll side BC, if DE : BC = 3 : 5 then find A(ΔADE) : A(⟂ DBCE).In the figure given, seg DE ll side BC, if DE : BC = 3 : 5 then find A(ΔADE) : A(⟂ DBCE).In the figure given, seg DE ll side BC, if DE : BC = 3 : 5 then find A(ΔADE) : A(⟂ DBCE).In the figure given, seg DE ll side BC, if DE : BC = 3 : 5 then find A(ΔADE) : A(⟂ DBCE).In the figure given, seg DE ll side BC, if DE : BC = 3 : 5 then find A(ΔADE) : A(⟂ DBCE)..