Answer:
Using SSS Congruence Property, we get ΔIKE ≅ ΔITE
Step-by-step explanation:
We are given a quadrilateral which is a 'kite'.
Now, according to the properties of Kite, we have that,
The two disjoint pairs of consecutive sides are congruent.
Thus, from the figure,
KI ≅ TI and KE ≅ TE
Also, side IE is the common side for both the triangles.
So, for ΔIKE ≅ ΔITE,
KI ≅ TI and KE ≅ TE and IE ≅ IE
Thus, using SSS Congruence Property, we get ΔIKE ≅ ΔITE
