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i.e. A ( D ABC ) = A ( D DBC )Bases being the same,.e. common BC, the larger D DBC will have a greater height DN compared to AM of smaller D ABC. DN = Shortest distance of D from BC AM = Shortest distance of A from BC DN > AM Hence B. Diagram drawn below is for 12 to 15. Given Ð E = 300 and AB = BC = CD = DE = AD.
Diagonal AC of parallelogram ABCD divides it into two equal halves \ A ( D ADC ) = A ( D ABC ) \ A ( D ABC ) = A ( D AED ) Hence C. |
Index
Test 4 Answer Explanation To Test 4
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