Step-by-step explanation:
Area (ΔHEF) = 1/2Area (ABFH) … (1)
Similarly, it can be proved that
Area (ΔHGF) = 1/2 Area (HDCF) … (2)
On adding equations (1) and (2), we get
area of ΔEFH + area of ΔGHF = ½ ar
⇒ area of EFGH = area of ABFH
Answer:
ronnduu bacha mere ❤️
math nhi smaj.aaode aa te rooodi kyu aa ....
vase ronde hoye tuune bhut cutee lgidi aa.......❤️
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Verified answer
Step-by-step explanation:
Area (ΔHEF) = 1/2Area (ABFH) … (1)
Similarly, it can be proved that
Area (ΔHGF) = 1/2 Area (HDCF) … (2)
On adding equations (1) and (2), we get
area of ΔEFH + area of ΔGHF = ½ ar
⇒ area of EFGH = area of ABFH
Answer:
ronnduu bacha mere ❤️
math nhi smaj.aaode aa te rooodi kyu aa ....
vase ronde hoye tuune bhut cutee lgidi aa.......❤️