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3)3.angle ACB=angle CBD
4.BC is common lenght
4) GH=JH
angle FJH=angle FGH
FH is common
there fore both ∆'s are congruent
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[ 1 ]
GIVEN :-
- ∆ABC and ∆DCB are right triangle.
- AB = DC.
TO PROVE :-
- ∆ABC ≅ ∆DCB.
SOLUTION :-
In ∆ABC and ∆DCB,
→ AB = DC. [ Given ]
→ ∠ABC = ∠DCB. [ Perpendiculars ]
→ BC = BC. [ Common ]
.°. By "SAS" criteria of congruency ∆ABC ≅ ∆ADC
[ 2 ]
GIVEN :-
- ∆FGH and ∆FJH are right triangle.
- GH = JH
TO PROVE :-
- ∆FGH ≅ ∆FJH.
SOLUTION :-
In ∆FGH and ∆FJH,
→ GH = JG. [ Given ]
→ ∠FGH = ∠FJG. [ Perpendiculars ]
→ FH = FH. [ Common ]
.°. By "SAS" criteria of congruency ∆FGH ≅ ∆FJH.
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