7. In Fig. 12.32, ABCD is a trapezium with AD and BC
as parallel sides and Z BAD = 90°. BD and AC cut
at E. Prove that A ABE is equal in area to A CED.
(ICSE)
B
90°
Fig. 12.32
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Answer with Step-by-step explanation:
In trapezium ABCD
Angle BAD=90 degrees
AD is parallel to BC
Theorem: When two triangle lie between same parallel lines and lie on the same base then, the their area are equal.
Triangle ABD and triangle ACD lie on same base AD and formed between same parallel lines AD and BC.Then,
Ar(ABD)=Ar(ACD)
Ar(ABD)-ar(AED)=Ar(ACD)-ar(AED)
Ar(ABE)=Ar(CED)
Hence, proved.
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