ABCD is a parallelogram and X is the mid-point of AB. If ar(ADC)=24 cm2, then find ar(AXCD). (2)
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Answer:-
The statement is false.
Explaination:-
In ΔABC, X is midpoint of AB
Considering the given question,
Hence ar(ΔAXC) = ar(ΔBXC) = ½ ar(ΔABC)
Therefore,
ar(ΔAXC) = ar(ΔBXC) = 12 cm2
Area of ||gm ABCD = 2 x ar(ΔABC)
= 2 x 24 = 48 cm²
But, according to the question,
Area of ||gm ABCD = ar(AXCD) + ar(ΔBXC)
= 24 + 12 = 36 cm²
Hence, we find a contradiction here.
So, If ar (AXCD) = 24 cm2, then ar (ABC) ≠ 24 cm²
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