in the figure tm bisects rs and sn bisects rt further it has been given that the perpendicular are also equal is snt congruent tms
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Step-by-step explanation:
In SNT and TMS
angle N=angle M(90 each) ....R
ST=ST(coman) ....h
RS=NT
2MS=2NT
MS=NT ....s
So,
SMT congruent TMS
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Answer:
Given: In the figure it is given that TM bisects RS and SN bisects rt further it has been given that the perpendicular are also equal is SNT congruent TMS
To find: prove that triangular SNT = triangular TMS
Step-by-step explanation:
Here in the figure, it is given that tm is perpendicular to RS and SN is perpendicular to RT
therefore, in Δ SNT and ΔTMS
seg MS ≅ seg NT( opposite sides)
∠SNT≅∠TMS (each 90 degree)
Seg TS ≅ Seg ST(common sides in the figure)
therefore, ΔSNT ≅ΔTMS
Hence it is proved that ΔSNT ≅ΔTMS is true and perpendicular is also equal.
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