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Answered by
1
Answer:
in triangle PRT,
angle TRP+ angle RPT+ angle PTR= 180°
40°+95° + angle PTR= 180°
135°+ angle PTR= 180°
angle PTR= 180‐135
angle PTR= 45°
angle PTR= 45°= angle STQ (opposite angle)
in triangle STQ,
angle STQ+ angle QST+ angle SQT= 180°
45°+ angle QST+ 75°= 180°
120°+ angle QST= 180°
angle QST= 180-120
angle QST= 60°
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Answered by
0
Answer:
Step-by-step explanation:
In PRT
By angle sum property of triangle
∠PRT+∠RPT+∠PTR=180°
⇒90 +45 +∠PTR = 180°
⇒135+∠PTR=180°
⇒∠PTR=180 −135
⇒∠PTR = 45°
Also,
∠STQ=∠PTR
∠STQ=45 (vertically opposite angles)
In ΔSQT
By angle sum property of triangle
∠SQT+∠STQ+∠TSQ = 180°
∠SQT+75° + 45° = 180°
∠SQT+120° = 180°
∠SQT=180° − 120°
∠SQT=60
HOPE IT HELPED....
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