17. Trapezoid ABCD has AB || CD, BC = Let O be the intersection of the diagonals AC and BD, and let P be the midpoint of BD. Given that OP = 11, the length AD can be written in the form m /n, where m and n are positive integers and n is not divisible by the square of any prime. What is m +n ? CD = 43, and AD I BD. %3D (A) 65 (В) 132 (С) 157 (D) 194 (E) 215
17. Trapezoid ABCD has AB || CD, BC = Let O be the intersection of the diagonals AC and BD, and let P be the midpoint of BD. Given that OP = 11, the length AD can be written in the form m /n, where m and n are positive integers and n is not divisible by the square of any prime. What is m +n ? CD = 43, and AD I BD. %3D (A) 65 (В) 132 (С) 157 (D) 194 (E) 215
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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
Transcribed Image Text:17. Trapezoid ABCD has AB || CD, BC
Let O be the intersection of the diagonals AC and BD, and let P be the
midpoint of BD. Given that OP = 11, the length AD can be written in the
form m /n, where m and n are positive integers and n is not divisible by
= CD = 43, and AD 1 BD.
the
square
of
any prime. What is m +n ?
(A) 65
(В) 132
(C) 157
(D) 194
(E) 215
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