In each pair of triangles in the following figures, parts bearing identical marks are congruent. State the test and correspondence of vertices by which triangles in each pairs are congruent.

(i) In the triangles of XWZ & YWZ,

∵ Side XW = Side YW (Given)

∵ ∠XWZ=∠YWZ (Given)

∵ Side WZ is common between two Δs. (Given)

∴ By the property of SAS, it is proved that ΔXWZ≅ΔYWZ

(ii) In the triangles of KJI & LJI,

∵ Side KI = Side LI (Given Hypotenuse)

∵ Side IJ is same in both the triangles.

∴ By the property of Hypotenuse Side Test, it is proved that ΔKJI≅ΔLJI.

(iii) In the triangles of HEG & FGE,

∵ Side HG = Side FE (Given)

∵ Side HE = Side FG (Given)

∵ Side EG is common between two Δs. (Given)

∴ By the property of SSS, it is proved that ΔHEG≅ΔFGE.

(iv) In the triangles of SMA & OPT,

∵ ∠MSA=∠POT (Given)

∵ Side SM = Side OP (Given)

∵ ∠AMS=∠TPO (Given)

∴ By the property of ASA, it is proved that ΔSMA≅ΔOPT.

(v) In the triangles of MTN & STN,

∵ ∠MNT=∠SNT (Given)

∵ Side TN is common between two Δs. (Given)

∵ ∠MTN=∠STN (Given)

∴ By the property of ASA, it is proved that ΔMTN≅ΔSTN.