Given triangle PQR with RS bisecting ZR. PQ extended to D and Zn is a right angle, then R m POP ano D S
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Answer:
In ∠PQR,
p+q+∠R=180°
⟹∠R=180°−(p−q)
RS is the bisector of ∠R.
So, ∠SRP=
2
1
{180°−(p+q)}
=90°−
2
1
(p+q)
given n=90°
From △RTO, m+∠SRT=90°
⟹∠m+90°−
2
1
(p+q)=90°
⟹∠m=
2
1
(∠p+∠q)
Step-by-step explanation:
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