On A Coordinate Plane, Kite H I J K With Diagonals Is Shown. Point H Is At (Negative 3, 1), Point I Is At (Negative 3, 4), Point J Is At (0, 4), And Point K Is At (2, Negative 1). Which Statement Proves That Quadrilateral Hijk Is A Kite? Hi ⊥ Ij, And M∠H = M∠J. Ih = Ij = 3 And Jk = Hk = Startroot 29 Endroot, And Ih ≠ Jk And Ij ≠ Hk. Ik Intersects Hj At The Midpoint Of Hj At (−1.5, 2.5). The Slope Of Hk = Negative Two-Fifths And The Slope Of Jk = Negative Five-Halves.. The statement proves that **quadrilateral **hijk is a **kite **is ih = ij = 3 and jk = hk = 29 and ih ≠ jk and ij ≠ hk. Study with quizlet and memorize flashcards containing terms like lmnp is a parallelogram.

What additional information would prove that lmnp is a rectangle?, which. Additionally, we know that the kite has diagonals, but we are not given any. Additionally, we know that the kite has diagonals, but we are not given any.