Final answer:
Without a diagram or additional context, the true statement about the kite can't be determined. A kite generally has two pairs of adjacent congruent sides, and the diagonals bisect each other at right angles with one diagonal bisected into two equal parts. More information is required to select the correct statement from the options provided.
Step-by-step explanation:
The question is asking which statement must be true about the kite shown. In a mathematical context, a kite is a quadrilateral with two distinct pairs of adjacent sides that are congruent. This means that the kite will have one pair of opposite angles that are equal, which are the angles between the congruent sides. However, for the statements provided, without a diagram or additional information about the kite, we can't accurately determine which statement is correct.
Typically, in a kite AB ≅ CB and CD ≅ BC if they refer to the congruent sides. However, if BE and ED were mentioned, those might refer to diagonals, in which case BE ≅ ED for a kite since one of the properties of a kite is that it has one pair of diagonally opposite angles that are equal, which bisects the kite into two congruent triangles.
Without the specific context or a diagram, we cannot definitively say which statement is true about the kite mentioned. A visual representation or additional properties of the specific kite in question would be necessary to provide a definitive answer.