Let line AB and line CD be chords of a circle, that meet at the point Q inside the circle. If AQ = 16, BQ = 12, and CD = 38, then find the minimum length of CQ.
Disregard, solved it myself.
Minimum length of CQ was 2.
AQ * BQ = 16 * 12 = 192
CQ * DQ = 6 * 32 = 192
CD = CQ + DQ = 6 + 32 = 38
The minimum length of CQ = 6
