Plzzz telll me the solution ...... of this question .... . Plzzz help me.....
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HEY MATE HERE IS YOUR ANSWER
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SOLUTION :-
Area of llgm EFGH = 1/2 Area llgm ABCD
CONSTRUCTION : JOIN HF
===============================
HF II AB
HF is also II to DC
HFCD is a llgm and HCF is a triangle with same base and between the same parallels are equal in area.
Area of ⛛ HEF = 1/2 area HFCD - - - (1)
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➡️ ABFH is a parallelogram and ⛛ HGF the common base and between parallel sides are equal in area.
Area of ⛛ HGF = 1/2 area of llgm ABFH - - (2)
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Adding equation (1) and (2)
Area of ⛛ HEF + HGF
Area of llgm 1/2 HFCD = 1/2 ABFH
Area of HEFG = 1/2 ABCD
➡️ 1/2 ( HFCD + ABFH)
➡️ ar (EFGH) = 1/2 ar (ABCD)
================
HENCE, PROVED
______________
____________________________
SOLUTION :-
Area of llgm EFGH = 1/2 Area llgm ABCD
CONSTRUCTION : JOIN HF
===============================
HF II AB
HF is also II to DC
HFCD is a llgm and HCF is a triangle with same base and between the same parallels are equal in area.
Area of ⛛ HEF = 1/2 area HFCD - - - (1)
_______________________________
➡️ ABFH is a parallelogram and ⛛ HGF the common base and between parallel sides are equal in area.
Area of ⛛ HGF = 1/2 area of llgm ABFH - - (2)
==================================
Adding equation (1) and (2)
Area of ⛛ HEF + HGF
Area of llgm 1/2 HFCD = 1/2 ABFH
Area of HEFG = 1/2 ABCD
➡️ 1/2 ( HFCD + ABFH)
➡️ ar (EFGH) = 1/2 ar (ABCD)
================
HENCE, PROVED
______________
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