the adjoining the figure is made two triangle:triangle abcd
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Given: AL⊥BC and DM⊥BC
In △ALO and △MOD
∠AOL=∠MOD (Vertically opposite angles)
∠ALO=∠DMO (Each 90∘)
∠LAO=∠MDO (Third angle)
Thus, △ALO∼△DMO (AAA rule)
Hence, ODAO=DMAL (Corresponding sides)...(I)
Area of triangle = 21base×height
A(△DBC)A(△ABC)=21BC×DM21BC×AL
A(△DBC)A(△ABC)=DMAL
A(△DBC)A(△ABC)=ODAO (from I)
Answered by
2
Given: AL⊥BC and DM⊥BC
In △ALO and △MOD
∠AOL=∠MOD (Vertically opposite angles)
∠ALO=∠DMO (Each 90∘)
∠LAO=∠MDO (Third angle)
Thus, △ALO∼△DMO (AAA rule)
Hence, ODAO=DMAL (Corresponding sides)...(I)
Area of triangle = 21base×height
A(△DBC)A(△ABC)=21BC×DM21BC×AL
A(△DBC)A(△ABC)=DMAL
A(△DBC)A(△ABC)=ODAO (from I)
HOPE SO IT WILL HELP...
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