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Answered by
1
Step-by-step explanation:
RT = TS, therefore angle TRS =TSR
angle 1 = 4 (vertically opposite)
it is given,
angle 1 = 2 angle 2
and angle 4= 2angle 3
therefore,
2 angle 2= 2 angle 3
i.e. angle 2= angle 3
now, angle trs = angle tsr
subtracting angle 2 from both
therefore,
angle TRS- ANGLE 2=TSR-2
ie TRS-2=TSR-3
therefore,
angle TRB=TSA
now, in triangle TRB AND TSA
ANGLE T=ANGLE T (common)
TR = TS ( given)
ANGLE TRB = ANGLE TSA (proved above)
therefore, by asa
TRIANGLE TRB IS CONGRUENT TO TRIANGLE TSA
Answered by
2
In the figure,
∠1 = ∠4 [VOA] ∵ ∠2 = ∠3
Also ∠TRS = ∠TSR [Isosceles Δ since RT = TS]
∵∠TRS - ∠2 = ∠TSR - 3
∠TRB = ∠TSR - 1
∠RTB = ∠STA (common) - 2
YR=TS. (Given) - 3
From 1, 2 and 3, ΔRBT ≅ ΔSAT [ASA]
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