Let ABCD be a parallelogram with area 15. Points P and Q are the pro- jections of A and C , respectively, onto line BD; and points R and S are the projections of B and D, respectively, onto line AC....


Let ABCD be a parallelogram with area 15. Points P and Q are the pro-<br>jections of A and C , respectively, onto line BD; and points R and S are the<br>projections of B and D, respectively, onto line AC. See the figure, which<br>also shows the relative locations of these points.<br>R<br>D<br>B<br>S<br>Suppose PQ = 6 and RS<br>longer diagonal of ABCD. Then d² can be written in the form m + n /p,<br>where m, n, and p are positive integers and p is not divisible by the square<br>of any prime. What is m +n + p?<br>8, and let d denote the length of BD, the<br>=<br>(A) 81<br>(В) 89<br>(С) 97<br>(D) 105<br>(E) 113<br>

Extracted text: Let ABCD be a parallelogram with area 15. Points P and Q are the pro- jections of A and C , respectively, onto line BD; and points R and S are the projections of B and D, respectively, onto line AC. See the figure, which also shows the relative locations of these points. R D B S Suppose PQ = 6 and RS longer diagonal of ABCD. Then d² can be written in the form m + n /p, where m, n, and p are positive integers and p is not divisible by the square of any prime. What is m +n + p? 8, and let d denote the length of BD, the = (A) 81 (В) 89 (С) 97 (D) 105 (E) 113

Jun 05, 2022
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