Select the correct answers from each drop-down menu. Complete the steps in the proof that show quadrilateral KITE with vertices K ( 0 , – 2 ) , I ( 1 , 2 ) , T ( 7 , 5 ) , and E ( 4 , – 1 ) is a kite. Using the distance formula, K I = ( 2 − ( – 2 ) 2 + ( 1 − 0 ) 2 = 17 , K E = , I T = , and T E = . Therefore, KITE is a kite because .

KITEis a kite, Kites are two sets of quadrilaterals with identical adjacent edges.What is a Kite?diagonalin Euclidean geometry.deltoid curve, an unrelated geometric object that is occasionally studied in relation to quadrilaterals.convex, it may alternatively be referred to as a dart.quadrilateralKITE’s vertices are K(0, -2), I(1, 2), T(7,5), and E. (4,-1).KITEis a kite, Kites are two sets of quadrilaterals with identical adjacent edges.Kitehere:https://brainly.com/question/23279609