Answer:
(13) The third side is 14 cm
(13) The third side is 16.1 cm
Explanation:
Given
(13) & (14)
Required
Solve
(13): Let length AB = x.
Using Pythagoras theorem.



Take positive square root of both sides


(14): Let length DE = x.
Using Pythagoras theorem.



Take positive square root of both sides

---approximated