1. The problem involves understanding the property of angles in the same segment of a circle. 2. The property states: "Angles subtended by the same chord in the same segment of a circle are equal." 3. If chord AB subtends an angle $x$ at one point on the circle and an angle of 110 degrees at another point in the same segment, then by this property, $x = 110$ degrees. 4. This is because the angles in the same segment are equal regardless of where the points lie on the circumference, as long as they are on the same side of the chord. 5. Therefore, using this property correctly, $x = 110$ degrees is the right conclusion.