1.In triangle ABC, side AB has length 10, and the A- and B-medians have length 9 and 12, respectively.
Compute the area of the triangle.
2. Jay is given 99 stacks of blocks, such that the i-th stack has i^2 blocks. Jay must choose a positive
integer N such that from each stack, he may take either 0 blocks or exactly N blocks. Compute the
value Jay should choose for N in order to maximize the number of blocks he may take from the 99
stacks.
3.Let ABCD be a square with side length 4. Consider points P and Q on segments AB and BC,
respectively, with BP = 3 and BQ = 1. Let R be the intersection of AQ and DP. If BR^2 can be
expressed in the form
m/n for coprime positive integers m, n, compute m + n.
please ans fast its urgent...
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